Alexander Idesman

Mechanical Engineering

Source: Scopus
Calculated based on no. of publications stored in Pure and citations from Scopus

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2 Not started
7 Active

A new computational approach for wave propagation
Idesman, A.
National Science Foundation-
10/1/19 → …
Project: Research
A new computational approach for wave propagation
Idesman, A.
National Science Foundation-
10/1/19 → …
Project: Research
'An advanced numerical approach for wave propagation problems in isotropic and anisotropic composite and functionally graded materials. Application to high-frequency pulse propagation in the Hopkinson.
Idesman, A.
Air Force Office of Scientific Research-Federal
01/1/16 → …
Project: Research
Application of New Accurate Finite Element Approach to Modeling of Wave Propagation in Structural Components with Cracks
Idesman, A.
The 2014 Air Force Summer Faculty Fellowship Program -Federal
01/1/15 → …
Project: Research
A New Accurate Finite Element Approach for Propagation of Elastic and Acoustics Waves
Idesman, A.
The 2012 Air Force Summer Faculty Fellowship Program -Federal
01/1/12 → …
Project: Research

1074 Citations (Scopus)
19 h-Index
84 Article
8 Paper
4 Conference contribution
1 Conference article

Accurate numerical solutions of 2-D elastodynamics problems using compact high-order stencils
Idesman, A. & Dey, B., Mar 2020, In : Computers and Structures. 229, 106160.
Research output: Contribution to journal › Article › peer-review
2 Scopus citations
Compact high-order stencils with optimal accuracy for numerical solutions of 2-D time-independent elasticity equations
Idesman, A. & Dey, B., Mar 1 2020, In : Computer Methods in Applied Mechanics and Engineering. 360, 112699.
Research output: Contribution to journal › Article › peer-review
3 Scopus citations
Accurate numerical solutions of 2-D elastodynamics problems using compact high-order stencils
Idesman, A. & Dey, B., 2019, In : Computers and Structures. p. 1-18
Research output: Contribution to journal › Article › peer-review
A new 3-D numerical approach to the solution of PDEs with optimal accuracy on irregular domains and Cartesian meshes
Idesman, A. & Dey, B., 2019, In : Computer Methods in Applied Mechanics and Engineering. p. 568-592
Research output: Contribution to journal › Article › peer-review
A new 3-D numerical approach to the solution of PDEs with optimal accuracy on irregular domains and Cartesian meshes.
Idesman, A. & Dey, B., Sep 1 2019, In : Computer Methods in Applied Mechanics and Engineering. 354, p. 568-592 25 p.
Research output: Contribution to journal › Article › peer-review
7 Scopus citations

53 Other

A New Numerical Approach to the Solution of PDEs with Optimal Accuracy on Irregular Domains and Cartesian Meshes
Alexander Idesman (Speaker)
Aug 1 2019
Activity: Talk or presentation › Other
A New Numerical Approach to the Solution of PDEs with Optimal Accuracy on Irregular Domains and Cartesian Meshes
Alexander Idesman (Speaker)
Jun 24 2019
Activity: Talk or presentation › Other
A New Fast, Accurate and Non-Oscillatory Numerical Approach for Wave Propagation Problems in Solids
Alexander Idesman (Speaker)
Aug 16 2019
Activity: Talk or presentation › Other
A New Numerical Approach to the Solution of Partial Differential Equations with Optimal Accuracy on Irregular Domains and Cartesian Meshes. Application to the wave, heat, Helmholtz and Poisson equations
Alexander Idesman (Speaker)
Oct 30 2019
Activity: Talk or presentation › Other
A New Numerical Approach to the Solution of PDEs with Optimal Accuracy on Irregular Domains and Cartesian Meshes
Alexander Idesman (Speaker)
Jul 4 2019
Activity: Talk or presentation › Other