A. Idesman

发表

A high-order numerical approach with Cartesian meshes for modeling of wave propagation and heat transfer on irregular domains with inhomogeneous materials

A. Idesman, B. Dey, Alexander V. Idesman, 2020 .

Optimal local truncation error method to solution of 2‐D time‐independent elasticity problems with optimal accuracy on irregular domains and unfitted Cartesian meshes

A. Idesman, B. Dey, 2022, International Journal for Numerical Methods in Engineering.

Accurate finite element modeling of linear elastodynamics problems with the reduced dispersion error

Jason R. Foley, Alexander V. Idesman, J. Foley, 2011 .

Finite element modeling of linear elastodynamics problems with explicit time-integration methods and linear elements with the reduced dispersion error

A. Idesman, D. Pham, 2014 .

The use of the local truncation error for the increase in accuracy of the linear finite elements for heat transfer problems

A. Idesman, B. Dey, 2017 .

Optimal reduction of numerical dispersion for wave propagation problems. Part 2: Application to 2-D isogeometric elements

A. Idesman, B. Dey, 2017 .

Optimal reduction of numerical dispersion for wave propagation problems. Part 1: Application to 1-D isogeometric elements

A. Idesman, 2017 .

The use of the local truncation error to improve arbitrary-order finite elements for the linear wave and heat equations

A. Idesman, 2018 .

A new 3-D numerical approach to the solution of PDEs with optimal accuracy on irregular domains and Cartesian meshes

A. Idesman, B. Dey, 2019, Computer Methods in Applied Mechanics and Engineering.

A new numerical approach to the solution of the 2-D Helmholtz equation with optimal accuracy on irregular domains and Cartesian meshes

A. Idesman, B. Dey, 2020 .

Compact high-order stencils with optimal accuracy for numerical solutions of 2-D time-independent elasticity equations

A. Idesman, B. Dey, A. Idesman, 2020 .

A new numerical approach to the solution of PDEs with optimal accuracy on irregular domains and Cartesian meshes—part 2: numerical simulations and comparison with FEM

A. Idesman, B. Dey, 2020, Archive of Applied Mechanics.

A new numerical approach to the solution of PDEs with optimal accuracy on irregular domains and Cartesian meshes—Part 1: the derivations for the wave, heat and Poisson equations in the 1-D and 2-D cases

A. Idesman, 2020, Archive of Applied Mechanics.

Accurate numerical solutions of 2-D elastodynamics problems using compact high-order stencils

A. Idesman, B. Dey, 2020 .

The treatment of the Neumann boundary conditions for a new numerical approach to the solution of PDEs with optimal accuracy on irregular domains and Cartesian meshes

A. Idesman, B. Dey, 2020 .

Benchmark problems for wave propagation in elastic materials

Eugenio Aulisa, Padmanabhan Seshaiyer, Alexander V. Idesman, 2009 .

Accurate solutions of wave propagation problems under impact loading by the standard, spectral and isogeometric high-order finite elements. Comparative study of accuracy of different space-discretization techniques

J. Foley, A. Idesman, M. Schmidt, 2014 .

Finite elements in space and time for generalized viscoelastic maxwell model

E. Stein, A. Idesman, R. Niekamp, 2001 .

Continuous and discontinuous Galerkin methods with finite elements in space and time for parallel computing of viscoelastic deformation

Rainer Niekamp, Erwin Stein, Alexander V. Idesman, 2000 .

OPTIMAL REDUCTION OF NUMERICAL DISPERSION FOR WAVE PROPAGATION PROBLEMS. APPLICATION TO ISOGEOMETRIC ELEMENTS.

A. Idesman, 2017 .

Accurate finite element simulation of stresses for stationary dynamic cracks under impact loading

J. Foley, A. Idesman, A. Bhuiyan, 2017 .

Accurate finite-element modeling of wave propagation in composite and functionally graded materials

A. Idesman, 2014 .

ACCURATE NUMERICAL SOLUTIONS OF STRUCTURAL DYNAMICS AND WAVE PROPAGATION PROBLEMS BASED ON NEW DISPERSION-REDUCTION TECHNIQUE AND NEW TWO-STAGE TIME-INTEGRATION TECHNIQUE

A. Idesman, 2011 .

Finite element simulations of martensitic phase transitions and microstructures based on a strain softening model

Dean L. Preston, Alexander V. Idesman, Valery I. Levitas, 2005 .

Microscale simulation of martensitic microstructure evolution.

V. Levitas, A. Idesman, D. Preston, 2004, Physical review letters.

Computational Methods for Elastoplastic Materials with Martensitic Phase Transition

E. Stein, V. Levitas, A. Idesman, 1999 .

Continuum modeling of strain-induced martensitic transformation at shear-band intersections

G. B. Olson, V. Levitas, A. Idesman, 1998 .

A new exact, closed‐form a priori global error estimator for second‐ and higher‐order time‐integration methods for linear elastodynamics

A. Idesman, 2011 .

Finite-Element Simulation of Elastoplastic Properties of Two-Phase Composites Reinforced by Particles

E. Stein, V. Levitas, A. Idesman, 1996 .

Numerical modelling of martensitic growth in an elastoplastic material

E. Stein, V. Levitas, A. Idesman, 2002 .

Phase-field modeling of fracture in liquid

Alexander V. Idesman, Valery I. Levitas, V. Levitas, 2011 .

Optimal local truncation error method for solution of wave and heat equations for heterogeneous materials with irregular interfaces and unfitted Cartesian meshes

Alexander Idesman, B. Dey, A. Idesman, 2021 .

Structural changes in elastoplastic material

E. Stein, V. Levitas, A. Idesman, 2000 .

Finite element simulation of martensitic phase transitions in elastoplastic materials

Erwin Stein, Alexander V. Idesman, Valery I. Levitas, 1998 .

Comparison of different isotropic elastoplastic models at finite strains used in numerical analysis

A. Idesman, 2003 .

Elastoplastic materials with martensitic phase transition and twinning at finite strains: Numerical solution with the finite element method

E. Stein, V. Levitas, A. Idesman, 1999 .

Finite element procedure for solving contact thermoelastoplastic problems at large strains, normal and high pressures

V. Levitas, A. Idesman, 1995 .

Finite element simulations of dynamics of multivariant martensitic phase transitions based on Ginzburg–Landau theory

T. Park, V. Levitas, A. Idesman, 2012 .

Finite element modeling of dynamics of martensitic phase transitions

V. Levitas, A. Idesman, J. Cho, 2008 .

Finite element simulation of wave propagation in an axisymmetric bar

Jason R. Foley, R. L. Sierakowski, Alexander V. Idesman, 2010 .

A new explicit predictor–multicorrector high-order accurate method for linear elastodynamics

R. L. Sierakowski, Alexander Idesman, A. Idesman, 2008 .

A new high-order accurate continuous Galerkin method for linear elastodynamics problems

Alexander V. Idesman, A. Idesman, 2007 .

Accurate 3-D finite element simulation of elastic wave propagation with the combination of explicit and implicit time-integration methods

Jason R. Foley, Alexander V. Idesman, J. Foley, 2011 .

SOLUTION OF LINEAR ELASTODYNAMICS PROBLEMS WITH SPACE-TIME FINITE ELEMENTS ON STRUCTURED AND UNSTRUCTURED MESHES

Alexander V. Idesman, A. Idesman, 2007 .

Modeling of residual thermal stresses for aluminum nitride crystal growth by sublimation

A. Idesman, J. Chaudhuri, R. G. Lee, 2007 .

Peculiarities of the solution of thermoelastoplastic problems by the finite-element method

V. Levitas, A. Idesman, 1986 .

New 25-point stencils with optimal accuracy for 2-D heat transfer problems. Comparison with the quadratic isogeometric elements

A. Idesman, Bikash Dey, A. Idesman, 2020, J. Comput. Phys..

A new numerical approach to the solution of the 2-D Helmholtz equation with optimal accuracy on irregular domains and Cartesian meshes

A. Idesman, B. Dey, 2020, Computational Mechanics.

Numerical modelling of the mechanical state of deformable gaskets in diamond anvil cell

A. Idesman, S. Polotnyak, 1996 .

Large elastoplastic strains and the stressed state of a deformable gasket in high pressure equipment with diamond anvils

V. Levitas, A. Idesman, S. Polotnyak, 1996 .

Simulation of martensitic phase transition progress with continuous and discontinuous displacements at the interface

E. Stein, V. Levitas, A. Idesman, 1997 .

Accurate finite element modeling of acoustic waves

Alexander V. Idesman, D. Pham, A. Idesman, 2014, Comput. Phys. Commun..

Phase transitions in elastoplastic materials : Thermodynamical theory and numerical simulation. Commentary. Authors' reply

E. Stein, V. Levitas, A. Idesman, 1996 .

Accurate finite element simulation and experimental study of elastic wave propagation in a long cylinder under impact loading

Steven P. Mates, Alexander V. Idesman, S. Mates, 2014 .

Accurate Time Integration of Linear Elastodynamics Problems

A. Idesman, 2011 .

Optimal local truncation error method for solution of 2-D elastodynamics problems with irregular interfaces and unfitted Cartesian meshes as well as for post-processing

A. Idesman, M. Mobin, 2023, Mechanics of Advanced Materials and Structures.

Optimal local truncation error method for 2‐D elastodynamics problems on irregular domains and unfitted Cartesian meshes

A. Idesman, B. Dey, 2022, International Journal for Numerical and Analytical Methods in Geomechanics.

The 10-th order of accuracy of ‘quadratic’ elements for elastic heterogeneous materials with smooth interfaces and unfitted Cartesian meshes

A. Idesman, B. Dey, M. Mobin, 2022, Engineering with Computers.

Optimal local truncation error method for solution of elasticity problems for heterogeneous materials with irregular interfaces and unfitted Cartesian meshes

A. Idesman, B. Dey, M. Mobin, 2021, Mechanics of Advanced Materials and Structures.

The numerical solution of the 3D Helmholtz equation with optimal accuracy on irregular domains and unfitted Cartesian meshes

A. Idesman, B. Dey, 2021, Engineering with Computers.

Optimal Local Truncation Error Method for Solution of Partial Differential Equations on Irregular Domains and Interfaces Using Unfitted Cartesian Meshes: Review

A. Idesman, 2023, Archives of Computational Methods in Engineering.

Optimal local truncation error method for solution of 3-D Poisson equation with irregular interfaces and unfitted Cartesian meshes as well as for post-processing

A. Idesman, M. Mobin, 2022, Adv. Eng. Softw..

Mathematical modeling of diamond synthesis process

V. Levitas, A. Idesman, N. Novikov, 1991 .

Numerical modeling of the strength and longevity of structures with allowance for scale effect. Report 3. Investigation of the stress state, strength, and longevity of cylindrical-type high-pressure apparatus

S. I. Shestakov, V. Levitas, A. Idesman, 1991, Strength of Materials.

Theoretical description of thermomechanical effects in high pressure apparatus

V. Levitas, A. Idesman, N. Novikov, 1990 .

A New Fast, Accurate and Non-Oscillatory Numerical Approach for Wave Propagation Problems in Solids Application to High-frequency Pulse Propagation in the Hopkinson Pressure Bar

A. Idesman, 2015 .

Finite elements in space and time for parallel computing of viscoelastic deformation

Rainer Niekamp, Erwin Stein, Alexander V. Idesman, 1999 .

A Simple Micromechanical Model for Pseudoelastic Behavior of CuZnAl Alloy

Erwin Stein, Alexander V. Idesman, Valery I. Levitas, 1998 .

3rd and 11th orders of accuracy of ‘linear’ and ‘quadratic’ elements for Poisson equation with irregular interfaces on Cartesian meshes

A. Idesman, B. Dey, 2021, International Journal of Numerical Methods for Heat & Fluid Flow.

Shape Memory Alloys: Micromechanical Modeling and Numerical Analysis of Stuctures

Erwin Stein, Alexander V. Idesman, Valery I. Levitas, 1999 .