Search Results - "Partial Differential Equations"

Spline collocation methods for partial differential equations : with applications in R / by Schiesser, W. E.

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Advanced spatial modeling with stochastic partial differential equations using R and INLA / by Krainski, E. T. (Elias T.)

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Scaling of Differential Equations by Langtangen, Hans Petter, Pedersen, Geir K.

Table of Contents: “…Preface -- 1 Dimensions and Units -- 2 Ordinary Differential Equations Models -- 3 Basic Partial Differential Equations Models -- Advanced Partial Differential Equations Models -- References -- Index.…”
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Time delay ODE/PDE models : applications in biomedical science and engineering / by Schiesser, W. E.

Table of Contents: “…Introduction to Delay Ordinary Differential Equations -- Introduction to Delay Partial Differential Equations -- Hepatitis B Virus DPDE Model -- Tumor Induced Angiogenesis -- Metastatic Cancer Cell Invasion of Tissue -- Subcutaneous Injection of Insulin -- Hematopoietic Stem Cells -- Drug Eluting Stents.…”
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Introduction to the network approximation method for materials modeling by Berlyand, Leonid, 1957-

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Mathematical modeling with multidisciplinary applications

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ODE/PDE analysis of multiple myeloma : programming in R / by Schiesser, W. E.

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Simultaneous differential equations and multi-dimensional vibrations / by Campos, Luis Manuel Braga da Costa

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Fractional Order Processes : Simulation, Identification, and Control / by Damarla, Seshu Kumar, Kundu, Madhusree

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Computational science and its applications /

Table of Contents: “…Feichtinger Chapter 2: Industrial applications of optimal control for partial differential equations on networks: reduction and decomposition methods applied to the discrete-continuous control of gas flow in complex pipe systems Gunter Leugering Chapter 3: A model to access the role of spatial urban configurations on crowd evacuation dynamics during terrorist attacks D. …”
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Numerical structural analysis / by O'Hara, Steven E., Ramming, Carisa H.

Table of Contents: “…Numerical integration and differentiation -- 3.1 Trapezoidal rule -- 3.2 Romberg integration -- 3.3 Simpson's rule -- 3.4 Gaussian quadrature -- 3.5 Double integration by Simpson's one-third rule -- 3.6 Double integration by Gaussian quadrature -- 3.7 Taylor series polynomial expansion -- 3.8 Difference operators by Taylor series expansion -- 3.9 Numeric modeling with difference operators -- 3.10 Partial differential equation difference operators -- 3.11 Numeric modeling with partial difference operators -- References --…”
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