Fractional Differential Equations

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Nonlinear Functional Analysis And Its Applications

computational fluid mechanics and heat transfer is available in our book collection an online access to it is set as public so you can download it instantly. Our digital library hosts in multiple countries, allowing you to get the most less latency time to download any of our books like this one. Kindly say, the computational fluid mechanics and heat transfer is universally compatible with any devices to read.

Computational Fluid Mechanics And Heat Transfer

Linear Differential Operators By Prof. Cornelius Lanczos. Pp. xvi + 564. (London: D. Van Nostrand Co., Ltd.; New York: D. Van Nostrand Company, Inc., 1961.) 80s.

Linear Differential Operators

Positive solutions of nonlinear fractional differential equations with integral boundary value conditions

We prove the existence, positivity, simplicity, uniqueness up to nonnegative eigenfunctions, and isolation of the principle eigenvalue of a biharmonic system. We also provide the extension of our results to a related system.

https://www.aimsciences.org/article/exportPdf?id=9fbf19e0-b661-40fa-b08f-8fee214cf150

On principal eigenvalues of biharmonic systems

Stefan‐Boltzmann problem for heat transfer in a fin

In this paper, by using the dual least action principle, the authors investigate the existence of solutions to a multi-point boundary value problem for a second-order differential system with $p$-Laplacian.

Existence of solutions to a multi-point boundary value problem for a second order differential system via the dual least action principle

In this paper, a Banach space and an associated functional are presented to study the existence of solutions to a second order discrete boundary value problem with mixed periodic boundary conditions. The proofs make use of critical point theory. Some illustrative examples are provided.

A Variational Framework for a Second Order Discrete Boundary Value Problem with Mixed Periodic Boundary Conditions

We consider a higher order functional difference equations on ${\mathbb Z}$ with an eigenvalue parameter $\lambda $ in the equation. Sufficient conditions are obtained for the existence of at least one or two positive periodic solutions of the equation for different values of $\lambda $. The nonlinear function in the equation is allowed to be sign-changing in some of our results. Our proofs utilize Krasnosel’skii’s fixed point theorem.

/pdf/positive-periodic-solutions-for-a-higher-order-functional-2amm4ag5mw.pdf

Lingju Kong

Papers

On principal eigenvalues of biharmonic systems

Stefan‐Boltzmann problem for heat transfer in a fin

Existence of solutions to a multi-point boundary value problem for a second order differential system via the dual least action principle

A Variational Framework for a Second Order Discrete Boundary Value Problem with Mixed Periodic Boundary Conditions

Positive Periodic Solutions for a Higher Order Functional Difference Equation