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Qualitative analysis of a mathematical model for tumor growth under the effect of periodic therapy
  • ISSN号：1867-1152
  • 期刊名称：Advances in Pure and Applied Mathematics
  • 时间：2015.2.13
  • 页码：39-44
  • 相关项目：非自伴微分算子谱理论及其应用
作者： Shihe Xu|
同期刊论文项目
非自伴微分算子谱理论及其应用
期刊论文 68 著作 3
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A LINE PROJECTION METHOD FOR SOLVING LINEAR SYSTEM OF EQUATIONS
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四阶Lagurre微分方程的左定空间和左定算子
Fractional diffusion equation in half-space with Robin boundary condition
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具有周期复系数的二阶非自伴微分算子的连续谱
The Spectra of Self-Adjoint Operators Pencil and Its Applications
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Fractional diffusion-wave equations on finite interval by Laplace transform
The Relationships among multiplicities of a J-self-adjoint differential operator's eigenvalu
Eigenvalue problems for fractional ordinary differential equations
Solution of Quadratic Integral Equations by the Adomian Decomposition Method
On a size-structured population model with infinite states-at-birth and distributed delay in birth
Relationships among Three Multiplicities of a Differential Operator’s Eigenvalue
Expansion of eigenfunctions of regular J-self-adjoint differential operators
The zeros of the solutions of the fractional oscillation equation
具有周期实系数的2n阶微分算子的谱
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Stability of solutions to a mathematical model for necrotic tumor growth with time delays in prolife
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Stability of Solutions to a Free Boundary Problem for Tumor Growth
Steady-State Analysis of Necrotic Core Formation for Solid Avascular Tumors with Time Delays in Regu
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边条件含特征参数的Sturm-Liouville问题的特征值不等式
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Time delays in proliferation process for solid avascular tumor under the action of external inhibito
Algebro-geometric Solutions for the Derivative Burgers (DB) Hierarchy
具有周期复系数的2n阶微分算子的谱
Sturm-Liouville问题的m-函数与谱
Expansion of eigenfunctions of regular J-self-adjoint differential operators
一类四阶奇异微分算子的左定边界条件
一类两端奇异带有转移条件的S—L问题的Weyl矩阵与谱矩阵
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边界条件中带有谱参数且具有k点不连续的Sturm-Liouville问题
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Analysis of a solid avascular tumor growth model with time delays in proliferation process
带分布时滞的具有尺度结构的种群模型的平衡指数增长
Global stability of solutions to a free boundary problem of ductal carcinoma in situ
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具有周期实系数的2 阶微分算子的谱间隙
具有复系数二阶Sturm-Liouville差分方程的极限点与极限圆
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