Global Science Press: Vol. 53 (2020), Issue 2

Vol. 53 (2020), Issue 2

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Year: 2020

Journal of Mathematical Study, Vol. 53 (2020)

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Preface

Journal of Mathematical Study, Vol. 53 (2020), Iss. 2 : p. 0

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Journal Article

(Semi-)Nonrelativisitic Limit of the Nonlinear Dirac Equations

Journal of Mathematical Study, Vol. 53 (2020), Iss. 2 : pp. 125–142

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Journal Article

High-Accuracy Numerical Approximations to Several Singularly Perturbed Problems and Singular Integral Equations by Enriched Spectral Galerkin Methods

Sheng Chen

Journal of Mathematical Study, Vol. 53 (2020), Iss. 2 : pp. 143–158

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PowerNet: Efficient Representations of Polynomials and Smooth Functions by Deep Neural Networks with Rectified Power Units

Journal of Mathematical Study, Vol. 53 (2020), Iss. 2 : pp. 159–191

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Efficient Laguerre and Hermite Spectral Methods for Odd-Order Differential Equations in Unbounded Domains

Journal of Mathematical Study, Vol. 53 (2020), Iss. 2 : pp. 192–211

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Efficient and Energy Stable Scheme for an Anisotropic Phase-Field Dendritic Crystal Growth Model Using the Scalar Auxiliary Variable (SAV) Approach

Xiaofeng Yang

Journal of Mathematical Study, Vol. 53 (2020), Iss. 2 : pp. 212–236

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Vol. 53 (2020), Issue 2

Preface

(Semi-)Nonrelativisitic Limit of the Nonlinear Dirac Equations

High-Accuracy Numerical Approximations to Several Singularly Perturbed Problems and Singular Integral Equations by Enriched Spectral Galerkin Methods

PowerNet: Efficient Representations of Polynomials and Smooth Functions by Deep Neural Networks with Rectified Power Units

Efficient Laguerre and Hermite Spectral Methods for Odd-Order Differential Equations in Unbounded Domains

Efficient and Energy Stable Scheme for an Anisotropic Phase-Field Dendritic Crystal Growth Model Using the Scalar Auxiliary Variable (SAV) Approach

All Journals

Vol. 53 (2020), Issue 2

In this issue

Preface

(Semi-)Nonrelativisitic Limit of the Nonlinear Dirac Equations

High-Accuracy Numerical Approximations to Several Singularly Perturbed Problems and Singular Integral Equations by Enriched Spectral Galerkin Methods

PowerNet: Efficient Representations of Polynomials and Smooth Functions by Deep Neural Networks with Rectified Power Units

Efficient Laguerre and Hermite Spectral Methods for Odd-Order Differential Equations in Unbounded Domains

Efficient and Energy Stable Scheme for an Anisotropic Phase-Field Dendritic Crystal Growth Model Using the Scalar Auxiliary Variable (SAV) Approach