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  <title>Browse By Author Name - Iacovella, Christopher R. - Fez</title>
  <link>http://matdl.org/repository/</link>
  <description>Materials Digital Library</description>
  <language>en</language>
  <generator>Fez 1.3</generator>
  <docs>http://blogs.law.harvard.edu/tech/rss</docs>
   				  	      
		  <item>
	  <title>Yukawa potential</title>
	  <link>http://matdl.org/repository/view/matdl:874</link>
	  	
	  	 <description>Plot of the Yukawa potential showing the hard=core formulation of the Yukawa Potential for several combinations of ε and κ. The Yukawa pair potential is used to model the
  interaction between charge stabilized colloids. It is a purely repulsive potential when considered two particles with like charge; oppositely charged particles will exhibit an
  attraction.</description>
	  	  	  	<pubDate>Wed, 16 Apr 2008 19:36:36</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Weeks-Chandler-Andersen potential (WCA)</title>
	  <link>http://matdl.org/repository/view/matdl:873</link>
	  	
	  	 <description>The Weeks-Chandler-Andersen potential (WCA) is a short range, purely repulsive interaction potential. It is meant to model excluded volume interaction and short range
  repulsion.</description>
	  	  	  	<pubDate>Wed, 16 Apr 2008 18:34:50</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Velocity autocorrelation function (VACF) statistics</title>
	  <link>http://matdl.org/repository/view/matdl:872</link>
	  	
	  	 <description>The diffusion coefficient as calculated from the velocity autocorrelation function (VACF) for 4000 timesteps and 40000 timesteps.</description>
	  	  	  	<pubDate>Wed, 16 Apr 2008 18:34:34</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Tethered Sphere Bilayers 2</title>
	  <link>http://matdl.org/repository/view/matdl:169</link>
	  	
	  	 <description>Simulation Software:Glotzer Group Code Slow Cooling from a high temperature disorded state to a final state with dimensionless temperature of 2.0 with an overall volume fraction of
  0.40 System being modeled:polymer tethered nanosphere Model used to describe the system:United Atom Bead Spring with Lennard Jones, WCA, and FENE Simulation method:Brownian
  Dynamics</description>
	  	  	  	<pubDate>Thu, 21 Sep 2006 12:16:11</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Tethered Sphere Bilayer 1</title>
	  <link>http://matdl.org/repository/view/matdl:168</link>
	  	
	  	 <description>System being modeled:polymer tethered nanosphere Simulation method:Brownian Dynamics Slow Cooling from a high temperature disorded state to a final state with dimensionless
  temperature of 4.0 with an overall volume fraction of 0.45 Simulation Software:Glotzer Group Code Model used to describe the system:United Atom Bead Spring with Lennard Jones, WCA, and
  FENE</description>
	  	  	  	<pubDate>Thu, 21 Sep 2006 11:56:48</pubDate>
	  					<author>
													Iacovella, Christopher R.
				 og 													Horsch, Mark
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Tethered sphere</title>
	  <link>http://matdl.org/repository/view/matdl:868</link>
	  	
	  	 <description>Tethered nanosphere cartoon.</description>
	  	  	  	<pubDate>Wed, 16 Apr 2008 18:34:02</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Square-Well Potential and Lennard-Jones Potential</title>
	  <link>http://matdl.org/repository/view/matdl:867</link>
	  	
	  	 <description>Plot of the Square-Well Potential (SW) and Lennard-Jones Potential (LJ) showing The SW (solid) with LJ (dotted). The square-well potential is identical to the Hard Sphere Potential
  with the addition of an attractive well of depth.</description>
	  	  	  	<pubDate>Wed, 16 Apr 2008 18:33:47</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Smectic C liquid crystal</title>
	  <link>http://matdl.org/repository/view/matdl:865</link>
	  	
	  	 <description>Schematic of Smectic C liquid crystal.</description>
	  	  	  	<pubDate>Wed, 16 Apr 2008 17:50:11</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Smectic A liquid crystal</title>
	  <link>http://matdl.org/repository/view/matdl:864</link>
	  	
	  	 <description>Schematic of Smectic A liquid crystal.</description>
	  	  	  	<pubDate>Wed, 16 Apr 2008 17:49:54</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Simple Cubic (SC) unit cell</title>
	  <link>http://matdl.org/repository/view/matdl:863</link>
	  	
	  	 <description>Simple Cubic (SC) unit cell.</description>
	  	  	  	<pubDate>Wed, 16 Apr 2008 17:49:39</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Radial Distribution Function (RDF) schematic</title>
	  <link>http://matdl.org/repository/view/matdl:862</link>
	  	
	  	 <description>Schematic of the Radial Distribution Function (RDF). The radial distribution function, also known as RDF, g(r), or the pair correlation function, is a measure to determine the
  correlation between particles within a system. Specifically, it is a measure of, on average, the probability of finding a particle at a distance of r away from a given reference particle, relative
  to that for an ideal gas. The general algorithm involves determining how many particles are within a distance of r and r+dr away from a particle. This general theme is depicted in the schematic,
  where the red particle is our reference particle, and blue particles are those which are within the circular shell, dotted in red.</description>
	  	  	  	<pubDate>Wed, 16 Apr 2008 17:49:24</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Polystyrene</title>
	  <link>http://matdl.org/repository/view/matdl:860</link>
	  	
	  	 <description>Repeating structural unit of polystyrene.</description>
	  	  	  	<pubDate>Wed, 16 Apr 2008 17:49:15</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Polymer Scaling Module</title>
	  <link>http://matdl.org/repository/view/matdl:1001</link>
	  	
	  	 <description>This simulation consists of a single-component system of particles that are permanently bonded together via Finitely extensible non-linear elastic (FENE) springs. Particles either
  interact via the Lennard-Jones Potential or the Weeks-Chandler-Andersen Potential to model different solvent selectivity. The system runs NVT Brownian Dynamics. The length of the polymer, solvent
  conditions, and runtime are all user-modifiable variables. The simulation outputs the end to end distance. Additional information is also provided such simulation model/method description, detailed
  instructions for running the simulation, tutorials, sample questions, literature examples, and links to other relevant data.</description>
	  	  	  	<pubDate>Tue, 16 Dec 2008 15:20:36</pubDate>
	  					<author>
													Iacovella, Christopher R.
				 og 													Glotzer, Sharon C.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Polyhedral Oligomeric Silsesquioxane (POSS)</title>
	  <link>http://matdl.org/repository/view/matdl:861</link>
	  	
	  	 <description>Schematic of a Polyhedral Oligomeric Silsesquioxane (POSS) cage. POSS is made of silicon and oxygen atoms linked together in a cubic form, with silicon atoms occupying the corners.
  Commercially, POSS has many applications, such as: additive for heat and abrasion resistant paints; space resistant resins; precursors to ceramic matrices.</description>
	  	  	  	<pubDate>Fri, 28 Mar 2008 02:00:01</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Periodic boundary conditions</title>
	  <link>http://matdl.org/repository/view/matdl:857</link>
	  	
	  	 <description>Schematic of periodic boundary conditions. When using periodic boundary conditions, a particle which exits the system on the right, will reappear on the left. In the schematic, our
  simulation volume is colored in red. As the yellow particle exits on the right, it will re-enter on the left. This can be thought of as having identical simulation boxes surrounding the system. As
  the yellow particle enters the next simulation on the right, a particle from the periodic image on the left will enter.</description>
	  	  	  	<pubDate>Wed, 16 Apr 2008 17:23:31</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Packing in rectilinear channels</title>
	  <link>http://matdl.org/repository/view/matdl:884</link>
	  	
	  	 <description>Renderings of simulations of particles confined within rectilinear channels. Simulations were performed using Brownian dynamics and a cosine potential in the Glotzilla simulation
  environment</description>
	  	  	  	<pubDate>Tue, 22 Apr 2008 05:07:58</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Packing factor overview</title>
	  <link>http://matdl.org/repository/view/matdl:854</link>
	  	
	  	 <description>Israelachvili Packing Factor Structural Trends.</description>
	  	  	  	<pubDate>Wed, 16 Apr 2008 17:22:56</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Packing</title>
	  <link>http://matdl.org/repository/view/matdl:856</link>
	  	
	  	 <description>Schematic of how surfactants pack.</description>
	  	  	  	<pubDate>Wed, 16 Apr 2008 17:23:20</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>NPT Molecular dynamics simulation of a Lennard-Jones monomer system</title>
	  <link>http://matdl.org/repository/view/matdl:28</link>
	  	
	  	 <description>Number of particles = 1000 ; System temperature as a function of time = 0.5; System pressure as a func of time = 10.0 ; Integration scheme to use = Molecular Dynamics, Martyna
  barostat, NPT; Timestep for integration of eqns of motion = 0.005; Number of Dimensions = 3 ;</description>
	  	  	  	<pubDate>Wed, 17 May 2006 09:22:08</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Nematic liquid crystal</title>
	  <link>http://matdl.org/repository/view/matdl:853</link>
	  	
	  	 <description>Schematic of a nematic liquid crystal shown using rods.</description>
	  	  	  	<pubDate>Wed, 16 Apr 2008 16:44:53</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Molecular Dynamics simulation of a Lennard-Jones solid</title>
	  <link>http://matdl.org/repository/view/matdl:322</link>
	  	
	  	 <description>Number of particles = 2000; System temperature = 0.5; System number density = 1.0; Integration scheme = Nose-Hoover, NVT; Number of Dimensions = 3; Time step = 0.01; Phase: FCC/HCP
  crystal;</description>
	  	  	  	<pubDate>Mon, 02 Oct 2006 17:10:59</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Molecular Dynamics simulation of a Lennard-Jones liquid</title>
	  <link>http://matdl.org/repository/view/matdl:324</link>
	  	
	  	 <description>Number of particles = 500; System temperature = 1.0; System number density = 0.5; Integration scheme = Nose-Hoover, NVT; Number of Dimensions = 3; Time step = 0.01; Phase:
  Liquid;</description>
	  	  	  	<pubDate>Mon, 02 Oct 2006 18:00:07</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Molecular Dynamics simulation of a Lennard-Jones gas</title>
	  <link>http://matdl.org/repository/view/matdl:323</link>
	  	
	  	 <description>Number of particles = 500; System temperature = 1.0; System number density = 0.01; Integration scheme = Nose-Hoover, NVT; Number of Dimensions = 3; Time step = 0.01; Phase:
  gas;</description>
	  	  	  	<pubDate>Mon, 02 Oct 2006 17:27:59</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Molecular Dynamics (MD) Gas Module</title>
	  <link>http://matdl.org/repository/view/matdl:999</link>
	  	
	  	 <description>This simulation consists of a single-component system of particles that interact as either ideal gas particles with no intermolecular potential or as Lennard-Jones Particles . The
  system runs NVT Molecular Dynamics utilizing the Berendsen Thermostat. The number of particles, volume and temperature are all user-modifiable variables. Additionally, one can select between
  non-interacting ideal gas particles or particles that interact via the Lennard-Jones Potential. The system can be changed between Argon and Krypton based on reduced unit variables. The average
  temperature and pressure are displayed on the screen. Additional information is also provided such simulation model/method description, detailed instructions for running the simulation, tutorials,
  sample questions, literature examples, and links to other relevant data.</description>
	  	  	  	<pubDate>Tue, 16 Dec 2008 14:40:37</pubDate>
	  					<author>
													Iacovella, Christopher R.
				 og 													Glotzer, Sharon C.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Mean squared displacement (MSD) statistics</title>
	  <link>http://matdl.org/repository/view/matdl:852</link>
	  	
	  	 <description>How statistics influences the calculation of the diffusion coefficient from the Mean squared displacement.</description>
	  	  	  	<pubDate>Wed, 16 Apr 2008 16:44:43</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Mean Squared Displacement (MSD) of a Lennard-Jones Fluid</title>
	  <link>http://matdl.org/repository/view/matdl:679</link>
	  	
	  	 <description>Plot of the Mean Squared Displacement (MSD) of a Lennard-Jones Fluid.&lt;br&gt; Number of particles = 1000;&lt;br&gt; System temperature = 2.0; &lt;br&gt; System number density =
  0.85;&lt;br&gt; Integration scheme = Molecular dynamics Nose-Hoover, NVT; &lt;br&gt; Number of Dimensions = 3; &lt;br&gt;Timestep = 0.001; &lt;br&gt; Lennard-Jones; &lt;br&gt;Phase: Liquid;
  &lt;br&gt; Red line in plot corresponds to the data provided in MSD_lmp.txt and data.txt.gz.</description>
	  	  	  	<pubDate>Thu, 27 Sep 2007 13:13:52</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Mean Squared Displacement (MSD)</title>
	  <link>http://matdl.org/repository/view/matdl:850</link>
	  	
	  	 <description>Mean Squared Displacement of an NVT Molecular dynamics simulation of Lennard-Jones particles at Number density of 0.85, and temperature of 2.0 and 0.5. Here N=1000.</description>
	  	  	  	<pubDate>Wed, 16 Apr 2008 16:44:15</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Liquid Crystal</title>
	  <link>http://matdl.org/repository/view/matdl:840</link>
	  	
	  	 <description>Example of the difference between a crystal, liquid crystal, and liquid as displayed using rods.</description>
	  	  	  	<pubDate>Wed, 16 Apr 2008 16:02:47</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Lennard-Jones Potential (LJ)</title>
	  <link>http://matdl.org/repository/view/matdl:844</link>
	  	
	  	 <description>Graph of the Lennard-Jones Potential (LJ). LJ is used to model the excluded volume interactions and van der Waals interaction attraction of neutral atoms.</description>
	  	  	  	<pubDate>Tue, 15 Apr 2008 19:46:23</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Lennard-Jones Fluid Module Basic</title>
	  <link>http://matdl.org/repository/view/matdl:1000</link>
	  	
	  	 <description>This simulation consists of a single-component system of particles that interact via the Lennard-Jones Potential. The system runs NVT Molecular Dynamics using the Berendsen
  Thermostat. The number of particles, number density, and temperature are all user-modifiable variables. The simulation outputs the radial distribution function ( RDF) at the end of the simulation,
  and the average temperature to the screen. &lt;/p&gt;Additional information is also provided such simulation model/method description, detailed instructions for running the simulation, tutorials,
  sample questions, literature examples, and links to other relevant data.</description>
	  	  	  	<pubDate>Tue, 16 Dec 2008 14:56:15</pubDate>
	  					<author>
													Iacovella, Christopher R.
				 og 													Glotzer, Sharon C.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Lauryldimethylamine-oxide (LDAO)</title>
	  <link>http://matdl.org/repository/view/matdl:839</link>
	  	
	  	 <description>Lauryldimethylamine-oxide (LDAO) is an example of a common surfactant.</description>
	  	  	  	<pubDate>Wed, 16 Apr 2008 16:02:28</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Israelachvili Packing factor</title>
	  <link>http://matdl.org/repository/view/matdl:855</link>
	  	
	  	 <description>Israelachvili Packing factor. The geometry of associated structures depends upon &quot;packing&quot; properties of the molecule: the optimal area of the head group, a0, volume of
  the chain, V, and the critical length of the tether, lc.</description>
	  	  	  	<pubDate>Wed, 16 Apr 2008 17:23:08</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Inverted Micelle of Tethered Nanosphere</title>
	  <link>http://matdl.org/repository/view/matdl:160</link>
	  	
	  	 <description>A system of 14 building blocks of composition h1t12 at a concentration of 0.001, was run starting at an infinite temperature then instantaneously quenched to a temperature of 4.0.
  The system was then run for ~10^5 time steps forming a miceller structure. Simulation Method: Brownian Dynamics Simulation Software: Glotzer Group Code Simulation Model: United Atom Bead Spring
  with Lennard-Jones and FENE</description>
	  	  	  	<pubDate>Thu, 21 Sep 2006 10:39:49</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Icosahedraon</title>
	  <link>http://matdl.org/repository/view/matdl:837</link>
	  	
	  	 <description>Particle representation of a icoshedral cluster formed by 13 Lennard-Jones particles using Molecular Dynamics.</description>
	  	  	  	<pubDate>Wed, 16 Apr 2008 16:02:05</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Icosahedral packing of polymer-tethered nanospheres and stabilization of the Gyroid Phase</title>
	  <link>http://matdl.org/repository/view/matdl:151</link>
	  	
	  	 <description>We present results of molecular simulations that predict the phases formed by the selfassembly of model nanospheres functionalized with a single polymer “tether”. Microphase
  separation of the immiscible tethers and nanospheres induces the formation of the double gyroid, perforated lamella and crystalline bilayer phases. Confinement effects promote the formation of
  icosahedral arrangements of nanoparticles that help to stabilize the gyroid and perforated lamella phases. We also present a new metric for determining the local arrangement of particles in liquid
  and solid configurations. &lt;br&gt; Preprint, link to published version can be found below.</description>
	  	  	  	<pubDate>Wed, 20 Sep 2006 11:00:01</pubDate>
	  					<author>
													Iacovella, Christopher R.
				 og 													Keys, Aaron S.
				 og 													Horsch, Mark A.
				 og 													Glotzer, Sharon C.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Hexagonally Close Packed (HCP) unit cell</title>
	  <link>http://matdl.org/repository/view/matdl:835</link>
	  	
	  	 <description>Hexagonally Close Packed (HCP) unit cell.</description>
	  	  	  	<pubDate>Tue, 15 Apr 2008 18:50:14</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Fluidic Assembly and Packing of Microspheres in Confined Channels</title>
	  <link>http://matdl.org/repository/view/matdl:883</link>
	  	
	  	 <description>We study fluidic assembly and packing of spherical particles in rectilinear microchannels that are terminated by a flow constriction. First, we introduce a method for active assembly
  of particles in the confined microchannels by triggering a local constriction in the fluid channel using a partially closed membrane valve. This microfluidic valve allows active, on-demand particle
  assembly as opposed to previous passive assembly methods based on terminal channels and weirs. Second, we study the three-dimensional assembly and packing of particles against a weir in confined
  rectilinear microchannels. The packings result in achiral particle chains with alternating (zigzag) structure. This structure is characterized by a single, repeated bond angle whose components
  projected into the frame of the channel are quantified by confocal microscopy and image processing. Brownian dynamics simulation of the packing comprehensively delineates the range of bond angles
  possible in narrow, rectilinear microchannels as well as the complex dependence of these angles on the relative dimensions of the channel and particles. The simulations of the three-dimensional
  packings are accurately modeled by a compact theory based on trigonometric relationships. The experimentally measured bond angles show excellent agreement with the simulations, thereby validating
  the functional dependence of the achiral packing bond angles on channel dimensions. This functional relationship is immediately useful for the design of anisotropic particles by microfluidic
  synthesis.</description>
	  	  	  	<pubDate>Tue, 22 Apr 2008 04:58:26</pubDate>
	  					<author>
													Vanapalli, Siva A.
				 og 													Iacovella, Christopher R.
				 og 													Sung, Kyung Eun
				 og 													Mukhija, Deshpremy
				 og 													Millunchick, Joanna M.
				 og 													Burns, Mark A.
				 og 													Glotzer, Sharon C.
				 og 													Solomon, Michael J.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Face Centered Cubic (FCC) unit cell</title>
	  <link>http://matdl.org/repository/view/matdl:829</link>
	  	
	  	 <description>Face Centered Cubic (FCC) unit cell, grey particles are face particles, red are corner particles. FCC is a type of close packed crystal lattice.</description>
	  	  	  	<pubDate>Tue, 15 Apr 2008 13:33:04</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>DPD Lamella formed by diblock copolymer</title>
	  <link>http://matdl.org/repository/view/matdl:156</link>
	  	
	  	 <description>A System of 1728 building blocks of composition A3B5 at a concentration of 5, was run starting at a disordered state at high temperature , then instantaneously quenched to a
  temperature of 1. The system was then run for 250000 time steps forming a sheets (lamella) phase. Delta A: 12 Simulation Software: Glotzer Group Code Simulation Method: Dissipative Particle
  Dynamics Simulation Model: DPD Particle Bead Spring with Soft Potential and FENE</description>
	  	  	  	<pubDate>Thu, 21 Sep 2006 09:42:44</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>DPD cylinders Time Evolution of diblock copolymer system</title>
	  <link>http://matdl.org/repository/view/matdl:157</link>
	  	
	  	 <description>A System of 2700 building blocks of composition 3 - 7 at a concentration of 5, was run starting at a disordered state at high temperature , then instantaneously quenched to a
  temperature of 1. The system was then run for 1000000 time steps forming a cylinders phase. Time evolution. Delta A: 6 Simulation Software: Glotzer Group Code Simulation Method: Dissipative
  Particle Dynamics Simulation Model: DPD Particle Bead Spring with Soft Potential and FENE</description>
	  	  	  	<pubDate>Thu, 21 Sep 2006 10:06:56</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Dodecagonal quasicrystal</title>
	  <link>http://matdl.org/repository/view/matdl:826</link>
	  	
	  	 <description>Molecular Dynamics simulation of a Dzugutov system showing dodecagonal quasicrystalline behavior. Dodecagonal quasicrystals have 12-fold symmetry.</description>
	  	  	  	<pubDate>Fri, 28 Mar 2008 01:59:51</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Dissipative Particle Dynamics simulation of a binary mixture</title>
	  <link>http://matdl.org/repository/view/matdl:27</link>
	  	
	  	 <description>Dissipative Particle Dynamics simulation of a binary mixture; classification=Binary Mixture; Number of particles=2000; System temperature as a func of time=1.0; System number
  density=5; DPD Epsilon = 30; Timestep for integration of eqns of motion=0.04; Integration scheme to use=Dissipative Particle Dynamics; Number of Spatial Dimensions=3;</description>
	  	  	  	<pubDate>Wed, 17 May 2006 09:13:24</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Diblock copolymer phase diagram</title>
	  <link>http://matdl.org/repository/view/matdl:822</link>
	  	
	  	 <description>Adaptation of the Matsen and Bates BCP phase diagram predicted using Mean-field Theory. * Matsen MW, Bates FS,
  &#039;&#039;http://pubs3.acs.org/acs/journals/doilookup?in_doi=10.1021/ma951138i Unifying weak- and strong-segregation block copolymer theories. Diblock copolymer phase diagram as calculated using
  Mean-field Theory by Matsen and Bates, where fA is the Block fraction, χ is the Flory-Huggins Chi Parameter, and N is the length of the block.</description>
	  	  	  	<pubDate>Tue, 15 Apr 2008 13:31:38</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Diamond unit cell</title>
	  <link>http://matdl.org/repository/view/matdl:825</link>
	  	
	  	 <description>Diamond unit cell.</description>
	  	  	  	<pubDate>Tue, 15 Apr 2008 13:32:22</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Brownian Dynamics simulation of a tether-aggregating tethered nanosphere</title>
	  <link>http://matdl.org/repository/view/matdl:34</link>
	  	
	  	 <description>Number of tethered building blocks = 1300; Number of beads = 11700; Length of tether = 8; Diameter of the nanopshere = 2.0; System temperature as a func of time = 1.075; System
  volume fraction = 0.400; Integration scheme to use = Brownian Dynamics, NVT; Number of Dimensions = 3; United Atom Bead Spring with Lennard-Jones and FENE;</description>
	  	  	  	<pubDate>Wed, 17 May 2006 09:57:41</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Brownian Dynamics simulation of a tether-aggregating tethered nanosphere</title>
	  <link>http://matdl.org/repository/view/matdl:33</link>
	  	
	  	 <description>Number of tethered building blocks = 1100; Number of beads = 9900; Length of tether = 8; Diameter of the nanopshere = 2.0; System temperature as a func of time = 1.212; System
  volume fraction = 0.375; Integration scheme to use = Brownian Dynamics, NVT; Number of Dimensions = 3; United Atom Bead Spring with Lennard-Jones and FENE;</description>
	  	  	  	<pubDate>Wed, 17 May 2006 09:54:48</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Brownian Dynamics simulation of a tether-aggregating tethered nanosphere</title>
	  <link>http://matdl.org/repository/view/matdl:32</link>
	  	
	  	 <description>Number of tethered building blocks = 1000; Number of beads = 9000; Length of tether = 8; Diameter of the nanopshere = 2.0; System temperature as a func of time = 0.8; System volume
  fraction = 0.325; Integration scheme to use = Brownian Dynamics, NVT; Number of Dimensions = 3; United Atom Bead Spring with Lennard-Jones and FENE;</description>
	  	  	  	<pubDate>Wed, 17 May 2006 09:49:09</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Brownian dynamics simulation of a tail-aggregating surfactant</title>
	  <link>http://matdl.org/repository/view/matdl:29</link>
	  	
	  	 <description>Number of polymers = 1000; Length of polymer chain = 10; Length of head group = 2; Number of beads = 10000; System number density = 0.865 ; Integration scheme to use = Brownian
  Dynamics, NVT; Number of Dimensions = 3; United Atom Bead Spring with Lennard-Jones and FENE;</description>
	  	  	  	<pubDate>Wed, 17 May 2006 09:31:15</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Brownian Dynamics simulation of a nanoparticle-aggregating tethered nanosphere: perforated lamella</title>
	  <link>http://matdl.org/repository/view/matdl:155</link>
	  	
	  	 <description>Number of tethered building blocks = 800; Number of beads = 7200; Length of tether = 8; Diameter of the nanopshere = 2.0; System temperature = 0.3077; System volume fraction = 0.35;
  Integration scheme to use = Brownian Dynamics, NVT; Number of Dimensions = 3; United Atom Bead Spring with Lennard-Jones and FENE; Phase: Perforated lamella</description>
	  	  	  	<pubDate>Wed, 20 Sep 2006 15:29:59</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Brownian Dynamics simulation of a nanoparticle-aggregating tethered nanosphere: lamellar bilayers</title>
	  <link>http://matdl.org/repository/view/matdl:31</link>
	  	
	  	 <description>Number of tethered building blocks = 500; Number of beads = 4500; Length of tether = 8; Diameter of the nanopshere = 2.0; System temperature as a func of time = 0.4; System volume
  fraction = 0.45; Integration scheme to use = Brownian Dynamics, NVT; Number of Dimensions = 3; United Atom Bead Spring with Lennard-Jones and FENE;</description>
	  	  	  	<pubDate>Wed, 17 May 2006 09:44:01</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Brownian Dynamics simulation of a nanoparticle-aggregating tethered nanosphere: lamellar bilayers</title>
	  <link>http://matdl.org/repository/view/matdl:30</link>
	  	
	  	 <description>Number of tethered building blocks = 800; Number of beads = 7200; Length of tether = 8; Diameter of the nanopshere = 2.0; System temperature as a func of time = 0.275; System volume
  fraction = 0.25; Integration scheme to use = Brownian Dynamics, NVT; Number of Dimensions = 3; United Atom Bead Spring with Lennard-Jones and FENE;</description>
	  	  	  	<pubDate>Wed, 17 May 2006 09:39:18</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Brownian Dynamics simulation of a nanoparticle-aggregating tethered nanosphere: lamellar bilayers</title>
	  <link>http://matdl.org/repository/view/matdl:154</link>
	  	
	  	 <description>Number of tethered building blocks = 500; Number of beads = 4500; Length of tether = 8; Diameter of the nanopshere = 2.0; System temperature = 0.3077; System volume fraction = 0.40;
  Integration scheme to use = Brownian Dynamics, NVT; Number of Dimensions = 3; United Atom Bead Spring with Lennard-Jones and FENE; Phase: Lamella</description>
	  	  	  	<pubDate>Wed, 20 Sep 2006 15:23:40</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Brownian Dynamics simulation of a nanoparticle-aggregating tethered nanosphere: double gyroid</title>
	  <link>http://matdl.org/repository/view/matdl:153</link>
	  	
	  	 <description>Number of tethered building blocks = 500; Number of beads = 4500; Length of tether = 8; Diameter of the nanopshere = 2.0; System temperature = 0.3125; System volume fraction = 0.3;
  Integration scheme to use = Brownian Dynamics, NVT; Number of Dimensions = 3; United Atom Bead Spring with Lennard-Jones and FENE; Phase: Double Gyroid</description>
	  	  	  	<pubDate>Wed, 20 Sep 2006 15:18:39</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Brownian Dynamics simulation of a nanoparticle-aggregating tethered nanosphere: cylindrical micelles</title>
	  <link>http://matdl.org/repository/view/matdl:152</link>
	  	
	  	 <description>Number of tethered building blocks = 800; Number of beads = 7200; Length of tether = 8; Diameter of the nanopshere = 2.0; System temperature = 0.2667; System volume fraction = 0.25;
  Integration scheme to use = Brownian Dynamics, NVT; Number of Dimensions = 3; United Atom Bead Spring with Lennard-Jones and FENE; Phase: Hexagonally packed cylindrical micelles</description>
	  	  	  	<pubDate>Wed, 20 Sep 2006 15:14:05</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Bond angle of particles in small, rectilinear channels.</title>
	  <link>http://matdl.org/repository/view/matdl:885</link>
	  	
	  	 <description>Comparison between experiment, simulations, and theory that predict the repeating bond angle for colloidal particles in small, rectilinear channels. Squares correspond to experiment
  (with aspect ratio labeled), circles correspond to simulation, and dashed lines correspond to theory. The dotted red line represents the phase boundary from zig-zag planar structures, to full 3d
  structures.</description>
	  	  	  	<pubDate>Tue, 22 Apr 2008 05:21:57</pubDate>
	  					<author>
													Iacovella, Christopher R.
				 og 													Vanapalli, Siva A.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Body Centered Cubic (BCC) unit cell</title>
	  <link>http://matdl.org/repository/view/matdl:821</link>
	  	
	  	 <description>Body Centered Cubic (BCC) unit cell, red particles are corner particles, grey is a body particle.</description>
	  	  	  	<pubDate>Tue, 15 Apr 2008 13:31:18</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
   				  	      
		  <item>
	  <title>Bead Spring Blocks</title>
	  <link>http://matdl.org/repository/view/matdl:823</link>
	  	
	  	 <description>Schematic of a simple model for the simulation of Block Copolymers and Surfactants. Image is a cartoon of 4-4, with a Block fraction fa = 0.5 bead spring representation of a block
  copolymer</description>
	  	  	  	<pubDate>Tue, 15 Apr 2008 13:31:53</pubDate>
	  					<author>
													Iacovella, Christopher R.
										</author>
		  </item>
  </channel>
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