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Dive into the research topics where Steven G. Arturo is active.

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Featured researches published by Steven G. Arturo.


Journal of Chemical Theory and Computation | 2014

Systematic Method for Thermomechanically Consistent Coarse-Graining: A Universal Model for Methacrylate-Based Polymers.

David D. Hsu; Wenjie Xia; Steven G. Arturo; Sinan Keten

We present a versatile systematic two-bead-per-monomer coarse-grain modeling strategy for simulating the thermomechanical behavior of methacrylate polymers at length and time scales far exceeding atomistic simulations. We establish generic bonded interaction parameters via Boltzmann inversion of probability distributions obtained from the common coarse-grain bead center locations of five different methacrylate polymers. Distinguishing features of each monomer side-chain group are captured using Lennard-Jones nonbonded potentials with parameters specified to match the density and glass-transition temperature values obtained from all-atomistic simulations. The developed force field is validated using Flory-Fox scaling relationships, self-diffusion coefficients of monomers, and modulus of elasticity for p(MMA). Our approach establishes a transferable, efficient, and accurate scale-bridging strategy for investigating the thermomechanics of copolymers, polymer blends, and nanocomposites.


Journal of Chemical Theory and Computation | 2014

Assessment of a Cost-Effective Approach to the Calculation of Kinetic and Thermodynamic Properties of Methyl Methacrylate Homopolymerization: A Comprehensive Theoretical Study.

Guozhen Zhang; Ivan A. Konstantinov; Steven G. Arturo; Decai Yu; Linda J. Broadbelt

In this work, we carried out a comprehensive density functional theory (DFT) study on the basis of a trimer-to-tetramer radical reaction model to assess a cost-effective approach to perform the calculation of kinetic and thermodynamic properties of methyl methacrylate (MMA) free-radical homopolymerization. By comparing results from several different functionals (PBE, M06-2X, wB97XD, KMLYP, and MPW1B95), in conjunction with a series of basis sets (6-31G(d,p), 6-31+G(d,p), 6-31G(2df,p), 6-311G(d,p), 6-311+G(d,p), 6-311+G(2df,p), 6-311+G(2df,2p)), we show that calculations using M06-2X/6-311+G(2df,p)//B3LYP/6-31G(2df,p) provide an activation energy of 5.25 kcal mol(-1) for the homopropagation step, which is within 1 kcal mol(-1) of the experimental value. However, this method predicts a heat of polymerization of 17.37 kcal mol(-1) that is larger than the experimental value by 3.5 kcal mol(-1). MPW1B95/6-311+G(2df,p) on the B3LYP/6-31G(2df,p) geometries produces a heat of polymerization value within 1 kcal mol(-1) of experimental data, yet overestimates the activation energy by 3 kcal mol(-1). In addition, we evaluated the performance of ONIOM MO:MO calculations on the geometry optimization of species comprising our MMA polymerization model and found that ONIOM(B3LYP/6-31G(2df,p):B3LYP/6-31G(d)) is capable of producing geometries in very good agreement with the full B3LYP/6-31G(2df,p) calculations. Subsequent calculations of energies using M06-2X/6-311+G(2df,p) based on the ONIOM geometries provided an activation energy value comparable to that based on the full B3LYP/6-31G(2df,p) geometries.


Computers & Chemical Engineering | 2018

Application and comparison of derivative-free optimization algorithms to control and optimize free radical polymerization simulated using the kinetic Monte Carlo method

Hanyu Gao; Andreas Waechter; Ivan A. Konstantinov; Steven G. Arturo; Linda J. Broadbelt

Abstract The diversity of the potential arrangements of multiple monomers along the length of polymer chains and their impact on polymer properties spark interest in the design of polymer sequence characteristics for particular applications. Kinetic Monte Carlo (KMC) is a technique that can track the explicit arrangement of monomers in the polymer chains, yet it is difficult to integrate with conventional gradient-based optimization algorithms that are typically invoked to design polymer properties. In this work, we applied and compared derivative-free optimization algorithms to incorporate KMC simulations and find synthesis conditions for achieving property targets and minimizing reaction time, advancing our ability to carry out the design of polymer microstructures and control polymerization processes.


Macromolecules | 2015

Thermomechanically consistent and temperature transferable coarse-graining of atactic polystyrene

David D. Hsu; Wenjie Xia; Steven G. Arturo; Sinan Keten


Macromolecular Theory and Simulations | 2014

Design of Copolymers Based on Sequence Distribution for a Targeted Molecular Weight and Conversion

Venkat Reddy Regatte; Hanyu Gao; Ivan A. Konstantinov; Steven G. Arturo; Linda J. Broadbelt


Industrial & Engineering Chemistry Research | 2015

Acceleration of Kinetic Monte Carlo Method for the Simulation of Free Radical Copolymerization through Scaling

Hanyu Gao; Lindsay H. Oakley; Ivan A. Konstantinov; Steven G. Arturo; Linda J. Broadbelt


Chemical Engineering Journal | 2017

On the modeling of number and weight average molecular weight of polymers

Hanyu Gao; Ivan A. Konstantinov; Steven G. Arturo; Linda J. Broadbelt


Macromolecular Theory and Simulations | 2016

Theoretical Study of Reactions between Oxygen‐Centered Radicals (•OH and SO4•—) and Vinyl Monomers in Aqueous Phase

Julibeth M. Martinez‐De la Hoz; Ivan A. Konstantinov; Steven G. Arturo; Gary William Dombrowski


Aiche Journal | 2014

Framework for correlating the effect of temperature on nonelectrolyte and ionic liquid activity coefficients

Timothy C. Frank; Steven G. Arturo; Bruce S. Holden


Aiche Journal | 2017

Acceleration of kinetic monte carlo simulations of free radical copolymerization: A hybrid approach with scaling

Hanyu Gao; Linda J. Broadbelt; Ivan A. Konstantinov; Steven G. Arturo

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Hanyu Gao

Northwestern University

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David D. Hsu

Northwestern University

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Sinan Keten

Northwestern University

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Wenjie Xia

Northwestern University

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Decai Yu

Dow Chemical Company

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