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Non-Autonomous Differential Equations
20031. Introduction 2. Basic Methods 3. Cantor Spectrum for Quasi-Periodic Schrodinger Operators 4. Almost Automorphy in Semilinear Parabolic PDEs 5.
JOHNSON, RUSSELL ALLAN, F. Mantellini
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Stochastic differential equations
2011In this chapter we present some basic results on stochastic differential equations, hereafter shortened to SDEs, and we examine the connection to the theory of parabolic partial differential equations.
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Set differential equations versus fuzzy differential equations
Applied Mathematics and Computation, 2005The paper is devoted to establish some results on existence, uniqueness and flow invariance for set differential equations, and their connection with fuzzy differential equations. Both types of differential equations are emergent research areas, so the background included in this paper will be appreciated for all people interested in the topic.
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Annual Review of Biophysics and Bioengineering, 1977
D, Garfinkel, C B, Marbach, N Z, Shapiro
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D, Garfinkel, C B, Marbach, N Z, Shapiro
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DeepXDE: A Deep Learning Library for Solving Differential Equations
SIAM Review, 2021Lu Lu, Zhiping Mao, George E Karniadakis
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Ordinary Differential Equations.
The American Mathematical Monthly, 1963J. C. Burkill, G. Birkhoff, G. Rota
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Hypercalcemia and cancer: Differential diagnosis and treatment
Ca-A Cancer Journal for Clinicians, 2018Sarah B Fisher, Nancy D Perrier, Facs
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