Jon Trevelyan

Jon Trevelyan

Durham University

H-index: 29

Europe-United Kingdom

About Jon Trevelyan

Jon Trevelyan, With an exceptional h-index of 29 and a recent h-index of 21 (since 2020), a distinguished researcher at Durham University, specializes in the field of Boundary element method, computational mechanics, waves, fracture mechanics.

His recent articles reflect a diverse array of research interests and contributions to the field:

An extended isogeometric boundary element formulation for three-dimensional linear elastic fracture mechanics

3D isogeometric indirect BEM solution based on virtual surface sources on the boundaries of Helmholtz acoustic problems

The solution of the wave-diffusion equation by a caputo derivative-based finite element method formulation

An isogeometric boundary element formulation for stress concentration problems in couple stress elasticity

eXtended Boundary Element Method (XBEM) for Fracture Mechanics and Wave Problems

Direct evaluation of stress intensity factors and T-stress for bimaterial interface cracks using the extended isogeometric boundary element method

Analysis of 2D contact problems under cyclic loads using IGABEM with Bézier decomposition

Frequency domain Bernstein-Bézier finite element solver for modelling short waves in elastodynamics

Jon Trevelyan Information

University

Position

Professor of Engineering

Citations(all)

3385

Citations(since 2020)

1519

Cited By

2577

hIndex(all)

29

hIndex(since 2020)

21

i10Index(all)

72

i10Index(since 2020)

44

Email

University Profile Page

Google Scholar

Jon Trevelyan Skills & Research Interests

Boundary element method

computational mechanics

waves

fracture mechanics

Top articles of Jon Trevelyan

Title

Journal

Author(s)

Publication Date

An extended isogeometric boundary element formulation for three-dimensional linear elastic fracture mechanics

Computer Methods in Applied Mechanics and Engineering

Matheus Rocha

Jon Trevelyan

Edson Denner Leonel

2024/4/1

3D isogeometric indirect BEM solution based on virtual surface sources on the boundaries of Helmholtz acoustic problems

Engineering with Computers

Ahmed Mostafa Shaaban

Jon Trevelyan

Timon Rabczuk

2024/2/6

The solution of the wave-diffusion equation by a caputo derivative-based finite element method formulation

Journal of the Brazilian Society of Mechanical Sciences and Engineering

RM Corrêa

JAM Carrer

BS Solheid

J Trevelyan

M Arndt

...

2023/5

An isogeometric boundary element formulation for stress concentration problems in couple stress elasticity

Computer Methods in Applied Mechanics and Engineering

Gabriel Hattori

Jon Trevelyan

PA Gourgiotis

2023/3/15

eXtended Boundary Element Method (XBEM) for Fracture Mechanics and Wave Problems

Partition of Unity Methods

Jon Trevelyan

2023/10/19

Direct evaluation of stress intensity factors and T-stress for bimaterial interface cracks using the extended isogeometric boundary element method

Theoretical and Applied Fracture Mechanics

HC Andrade

J Trevelyan

ED Leonel

2023/10/1

Analysis of 2D contact problems under cyclic loads using IGABEM with Bézier decomposition

Engineering Analysis with Boundary Elements

Fernando Morais de Loyola

Thiago Doca

Lucas Silveira Campos

Jon Trevelyan

Eder Lima de Albuquerque

2022/6/1

Frequency domain Bernstein-Bézier finite element solver for modelling short waves in elastodynamics

Applied Mathematical Modelling

N Benatia

A El Kacimi

O Laghrouche

M El Alaoui Talibi

J Trevelyan

2022/2/1

A NURBS-discontinuous and enriched isogeometric boundary element formulation for two-dimensional fatigue crack growth

Engineering Analysis with Boundary Elements

HC Andrade

J Trevelyan

Edson Denner Leonel

2022/1/1

A boundary element method formulation based on the Caputo derivative for the solution of the diffusion-wave equation

Engineering with Computers

JAM Carrer

BS Solheid

Jon Trevelyan

Mohammed Seaïd

2022/10/1

An isogeometric boundary element method for heat transfer problems of multiscale structures in electronic packaging with arbitrary heat sources

Applied Mathematical Modelling

Yanpeng Gong

Fei Qin

Chunying Dong

Jon Trevelyan

2022/9/1

The solution of the anomalous diffusion equation by a finite element method formulation based on the Caputo derivative

Journal of the Brazilian Society of Mechanical Sciences and Engineering

RM Corrêa

JAM Carrer

BS Solheid

J Trevelyan

2022/6

A well simulator for homogeneous reservoirs based on formulations of the isogeometric boundary element method

Lúcio G Nascimento

Gustavo SV Gontijo

Éder L Albuquerque

Lucas S Campos

Jon Trevelyan

...

2021/4

A comparison of high-order and plane wave enriched boundary element basis functions for Helmholtz problems

Engineering Analysis with Boundary Elements

B Gilvey

J Trevelyan

2021/1/1

Hybrid nearly singular integration for three-dimensional isogeometric boundary element analysis of coatings and other thin structures

Computer Methods in Applied Mechanics and Engineering

Yanpeng Gong

Chunying Dong

Fei Qin

Gabriel Hattori

Jon Trevelyan

2020/8/1

The Boundary Element Method applied to the solution of the diffusion-wave problem

Engineering Analysis with Boundary Elements

JAM Carrer

BS Solheid

J Trevelyan

M Seaid

2020/8/1

Singular enrichment functions for Helmholtz scattering at corner locations using the boundary element method

International Journal for Numerical Methods in Engineering

B Gilvey

J Trevelyan

G Hattori

2020/2/15

Quadrature methods for highly oscillatory singular integrals

Journal of Computational Mathematics.

Jing Gao

Marissa Condon

Arieh Iserles

BD Gilvey

Jon Trevelyan

2020/11/30

See List of Professors in Jon Trevelyan University(Durham University)

Co-Authors

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