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- n维BBM方程的解SOLUTIONS OF BBM EQUATION IN N DIMENSIONS
- 推广的B-BBM方程的整体吸引子和指数吸引子Global Attractors and Exponential Attractors for the Generalized B-BBM Equation
- BBM方程BBM equation
- n维空间中一类耦合系统解的爆破性质The Blow-up of Solutions to a Class of the Coupled System in n-dimension
- B-BBM方程B-BBM equation
- Banach空间中高阶常微分方程周期边值问题的解的存在性Existence of Solutions for the Periodic Boundary Value Problem of High Order Ordinary Differential Equations in Banach Spaces
- 推广的BBM方程generalized BBM equation
- n维Abel方程概周期解的存在性Existence of Almost Periodic Solutions of n dimentional Abel type Equation
- 一维非齐次BBM方程初边值问题的整体吸引子GLOBAL ATTRACTOR FOR THE INITIAL BOUNDARY VALUE PROBLEM OF ONE CLASS NONHOMOGENEOUS BBM EQUATIONS
- 混合配对态波函数方程的解SOLUTIONS FOR THE WAVE FUNCTIONS OF MIXED PAIRING SYMMETRY SUPERCONDUCTORS
- N维最弱受约束电子势模型的精确解Exact solutions of N-dimensional weakest bound electron potential model
- 广义RLW-KdV-BBM方程generalized RLW-KdV-BBM equation
- 若某些特别种类的绘图需要具有极高的解像度和质素,可用BMP格式提交有关影像。For special types of drawings where resolution and quality are of major concern, submit the image in BMP format.
- 摘要利用多项式矩阵理论，给出了循环线性方程组有解的判定并求出各种情况下的解。In this paper, the judgement of existing solution to circulant linear equations set and the solutions under all kinds of circumstances are presented by polynomial matrix theory.
- 周期边界条件下推广的B-BBM方程的整体吸引子Global Attractors of the Periodic Initial Boundary Value Problem for Generalized B-BBM Equations
- 研究n维Gronwall_Bihari型无穷和离散不等式 ,给出了不等式 y(x)解的上界估计 .In this paper, the n _dimensional Gronwall_Bihari type discrete inequalities involving infinite sums are studied. Some estimations on the upper bounds of the solutions of the above inequalities are obtained.
- 非线性发展方程的一维最优系统One-parameter optimal systems for the nonlinearevolution equation
- 半直线上BBM方程初边值问题的修正有理谱耦合方法A Combined Modified Rational Spectral Method for BBM Equation on Half Line
- 高维抛物型方程的加耗散项差分格式Difference Schemes with the Addition of Dissipation Term for Solving Parabolic Equation in Multi-dimension
- 模拟退火算法求算一维非线性方程的根Using Simulated Annealing Algorithm to Solve the Root of Monadic Nonlinear Equations
