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by
Wille, David Richard, author.
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Excerpt:
The Numerical Solution of Delay-Differential Equations / Wille, David Richard, author.
by
Chen, Kewang, author.
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Mathematical Analysis of Some Partial Differential Equations with Applications / Chen, Kewang
by
Darghoth, R. M. H., author.
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An investigation of the oseen differential equations for the boundary layer / Darghoth, R. M. H
by
Yu, Fei, author.
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Higher-Order Accurate Diffuse-Domain Methods for Partial Differential Equations with Dirichlet
by
Schön, Patrick, author.
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discretizations of nonlinear partial differential equations / Schön, Patrick, author.
by
Ying, Ningchen, author.
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Numerical Methods for Partial Differential Equations from Interface Problems / Ying, Ningchen
by
Pennington, Brian C., author.
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Differential Equations / Pennington, Brian C., author.
by
Tran, Kevin K., author.
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Mathematical Techniques for the Analysis of Partial Differential Equations / Tran, Kevin K., author.
by
Cheng, Peter, author.
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Spline Deferred Correction Methods for Ordinary Differential Equations / Cheng, Peter, author.
by
Richmond, Corterris C., author.
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Advanced Study of Hyperbolic Partial Differential Equations and Applications / Richmond, Corterris
by
Zhou, Hongjuan, author.
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Parameter Estimation for Stochastic Differential Equations Driven by Fractional Brownian Motion /
by
Han, Jiequn, author.
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Deep Learning for Large-scale Molecular Dynamics and High-dimensional Partial Differential
by
Huang, Yicong, author.
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Stochastic Partial Differential Equations / Huang, Yicong, author.
by
Shoemaker, Katherine, author.
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In this thesis, we study a system of differential equations that are used to model the material
by
Vorderwülbecke, Sophia, author.
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In this thesis nonlinear differential equations containing advection, reaction and diffusion terms
by
Garcia, Xavier, author.
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differential equations as established in Fyodorov. We use this link to establish asymptotics on the average
by
Wibmer, Michael, author.
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difference equations. In this approach, a system of ordinary difference equations is encoded in a difference
by
Cosper, Lane, author.
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differential equations which models the flow of a compressible barotropic fluid under periodic boundary
by
Baskar, Deepak Charles, author.
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Runge-Kutta Method) to solve differential equations were written. The different fiber parameters to
by
Galloway, Ivanti S., author.
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differential equations that model the effect of anti-vaccination groups on the spread of infectious diseases
by
McConkey, Robert G., author.
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Maxwell's Equations can be reduced to two equations of differential forms. We continue our exploration of
by
Heidari Zadi, Zahra, author.
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As a powerful numerical solution to partial differential equations with sophisticated boundary
by
Saranathan, Harish, author.
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-algebraic equations (DAEs). Instead, it employs direct methods, wherein the optimality of the calculated trajectory is
by
Hache, Florian, author. (orcid)0000-0003-4816-6571
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through the use of equilibrium equations and leads to a truncated governing differential equation in
by
Baygents, Gerald Walker, author.
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during 2018 - 2020. Using mathematical modeling with ordinary differential equations (ODE), we derive a
by
Swietek, Karen Elizabeth, author.
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treatment, we used generalized estimating equations and generalized linear models to determine the
by
Reed, Samuel Douglas, author.
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or Ordinary Differential equations. These 14 male and 14 female participants attended the same
by
Bartlette, Kai, author.
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hepatic IR. In addition, such an estimate represents a key input to differential equations-based models of
by
Stoter, Klaas Franciscus Stein, author.
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of partial differential equations. The domain decomposition variational multiscale method that has
by
Brewster, Wayne J., author.
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approximation of 1-D, 2-D, and 3-D linear partial differential equations. Validity of the framework is assessed
by
Rothstein-Dowden, A., author.
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differential equations, to which the analytical solution is known for a very small class of problems. Instead
by
Zuniga, Andres, author. (orcid)0000-0002-5008-4236
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sequences of periodic solutions to the system of ordinary differential equations previously considered
by
Evans, Tyler, author.
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. What results is a system of stochastic partial differential equations describing the interactions of
by
Song, Yihong, author.
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solutions of discrete Volterra equations. Finally, for a class of Volterra integral and integro-differential
by
Kamar, Elsayed Abdrabboh, author.
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of the system of differential equations which simulate the vehicle,has been derived. Whenever
by
Black, William, author.
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numerically stored reference orbits and the relevant differential equations are derived. The latter of these
by
Bridgman, Terry J., author.
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completely integrable partial differential equations. Subsequent investigations by Nijhoff, Quispel & Capel
by
Masarie, Alex Taylor, author.
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differential equations using GIS maps and phase plane as descriptive aides.
by
Aziz, Jonathan David, author.
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differential dynamic programming (DDP). The change of variable from time to orbit anomaly is accomplished by a
by
Darkwah, Kwabena, author.
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fermentation broth. A typical mechanistic system of ordinary differential equations (ODEs) describing a batch
by
Perry, Colin G., author.
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equations with unknown constant coefficients. Maple 2016 was used to compute the reduced Groebner basis for
by
Inamdar, Tanmay C., author.
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coupled nonlinear partial differential equations are solved numerically through a segregated approach
by
Carvalho Rocha, Daniel, Jr., author.
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energy norm. Since this measure emerges from the differential equations that govern wave propagation, it
by
Autry, Eric A., author.
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distance. This gives rise to integro-partial differential equations of reaction-diffusion type. Our work
by
Lewis, Peter, author.
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In classical partial differential equations (PDEs), it is well known that the solution to Burgers
by
Zhao, Lin, author.
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derive the partial differential equations (PDE) that characterize the dynamical evolution of the load
by
Hillmer, Rachel A., author.
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equations (DDEs) can be found which provide mechanistic explanations of immune network function; additional
by
Oduro, Bismark, author.
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. The model is based on a mixture of differential and difference equations. Conditions for the existence
by
Dibaji, Seyed Ahmad Reza, author.
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location). The resulting linear ordinary differential equations are solved to obtain an estimate of the
by
Jhita, P. S., author.
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introduction, followed by a review of the relevant literature. The basic differential equations and energy
by
Urich, Matthew D., author. (orcid)0000-0001-5146-2895
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model is a fully coupled, nonlinear set of Partial and Ordinary Differential Equations (PDEs and ODEs
by
Zhang, Fangbo, author.
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-Diffusion-Reaction equations that govern the spatial distribution of the swarm at the population level; and a microscopic model
by
Hong, Brian D., author.
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equilibrium equations are imposed in weak form, leading to a system of differential-algebraic equations that
by
Strong, Scott A., author.
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equations evolving the curvature and torsion of a vortex line. In this thesis, we conduct an asymptotic
by
Narayanan Subramani, Deepak, author.
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. We solve the reduced-order stochastic DO level-set partial differential equations (PDEs) to compute
by
Ahmed, Sameed, author.
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differential equations that has been used to model non-linear growth kinetics of breast cancer stem cells. The
by
Bhuiyan, Yeasin, author.
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differential equations in four unknowns, the scalar potential and the three components of the vector potential
by
Erukulla, Gautami D., author.
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ordinary differential equations are solved by Adams Moulton time integration method. Validation studies are
by
Omeni, Beatrice Ashi, author.
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of the unit on differential equations, outlining the presentation techniques used for each type of
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