Global Science Press: Vol. 48 (2015), Issue 1

Vol. 48 (2015), Issue 1

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Year: 2015

Journal of Mathematical Study, Vol. 48 (2015)

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Journal Article

Modulus-Based GSTS Iteration Method for Linear Complementarity Problems

Journal of Mathematical Study, Vol. 48 (2015), Iss. 1 : pp. 1–17

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Journal Article

Self-Adaptive Extrapolated Gauss-Seidel Iterative Methods

Journal of Mathematical Study, Vol. 48 (2015), Iss. 1 : pp. 18–29

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Citations

Journal Article

Sixth-Order Compact Extended Trapezoidal Rules for 2D Schrödinger Equation

Journal of Mathematical Study, Vol. 48 (2015), Iss. 1 : pp. 30–52

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$Numerical Methods to Solve the Complex Symmetric Stabilizing Solution of the Complex Matrix Equation $X+A^TX^{−1}A=Q$$

Journal Article

Numerical Methods to Solve the Complex Symmetric Stabilizing Solution of the Complex Matrix Equation $X+A^TX^{−1}A=Q$

Journal of Mathematical Study, Vol. 48 (2015), Iss. 1 : pp. 53–65

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Journal Article

Numerical Methods for the Maxnear Criterion of Multiple-Sets Canonical Analysis

Journal of Mathematical Study, Vol. 48 (2015), Iss. 1 : pp. 66–78

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Journal Article

On the Behavior of the Four Order Iteration in Euler's Family Near a Zero

Zhengda Huang

Journal of Mathematical Study, Vol. 48 (2015), Iss. 1 : pp. 79–92

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Resources

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Vol. 48 (2015), Issue 1

Modulus-Based GSTS Iteration Method for Linear Complementarity Problems

Self-Adaptive Extrapolated Gauss-Seidel Iterative Methods

Sixth-Order Compact Extended Trapezoidal Rules for 2D Schrödinger Equation

Numerical Methods to Solve the Complex Symmetric Stabilizing Solution of the Complex Matrix Equation $X+A^TX^{−1}A=Q$

Numerical Methods for the Maxnear Criterion of Multiple-Sets Canonical Analysis

On the Behavior of the Four Order Iteration in Euler's Family Near a Zero

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Vol. 48 (2015), Issue 1

In this issue

Modulus-Based GSTS Iteration Method for Linear Complementarity Problems

Self-Adaptive Extrapolated Gauss-Seidel Iterative Methods

Sixth-Order Compact Extended Trapezoidal Rules for 2D Schrödinger Equation

Numerical Methods to Solve the Complex Symmetric Stabilizing Solution of the Complex Matrix Equation X+ATX−1A=QX+A^TX^{−1}A=Q

Numerical Methods for the Maxnear Criterion of Multiple-Sets Canonical Analysis

On the Behavior of the Four Order Iteration in Euler's Family Near a Zero

Numerical Methods to Solve the Complex Symmetric Stabilizing Solution of the Complex Matrix Equation $X+A^TX^{−1}A=Q$