Results 61 to 70 of about 1,690 (203)
Stability of Runge-Kutta methods for quasilinear parabolic problems [PDF]
The paper is devoted to quasilinear parabolic problems in the abstract setting of Banach spaces. The authors use semidiscretizations in time, based on Runge-Kutta methods, and prove their stability and convergence. All results are obtained under the natural assumptions that the operator in the right hand side is sectorial and satisfies a Lipschitz ...
González, Cesáreo, Palencia, César
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In this paper we investigate the unsteady boundary-layer flow of an incompressible Powell-Eyring nanofluid over a shrinking surface. The effects of heat generation and thermal radiation on the fluid flow are taken into account. Numerical solutions of the
T.M. Agbaje +3 more
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Use of the method of particular solutions in nonlinear, two-point boundary-value problems. Part 1 - Uncontrolled systems [PDF]
Nonlinear two-point boundary-value problem solution by combined techniques of quasilinearization and method of particular ...
Heideman, J. C.
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Taylor wavelet quasilinearization method for solving tumor growth model of fractional order
This study introduces an innovative approach combining Taylor wavelet with quasilinearization, aiming to enhance the fractional-order tumor growth model.
Pooja Yadav, Shah Jahan, Mohammad Izadi
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Some recent results in aerospace vehicle trajectory optimization techniques [PDF]
Algorithms and computation techniques for solving trajectory optimization ...
Bauman, E. J. +3 more
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Nonlinear Parabolic Equations arising in Mathematical Finance
This survey paper is focused on qualitative and numerical analyses of fully nonlinear partial differential equations of parabolic type arising in financial mathematics.
A. Tourin +39 more
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Generalized quasilinearization method for semilinear hyperbolic problems
The paper deals with the initial-boundary value problem (IBVP) for hyperbolic differential equations of the form \[ u_{tt} + Lu = f(x,t,u) \quad \text{ in } \Omega \times (0,T], \] \[ u = 0 \quad \text{ on } \partial \Omega \times (0,T] \] \[ u = g, \;u_t = h \quad \text{ on } \Omega \times \{ t = 0 \}, \] where \(L\) is a second order elliptic partial
Gnana Bhaskar, T. +2 more
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We apply the quasilinearization method to a Dirichlet boundary value problem and to a right focal boundary value problem for a Riemann-Liouville fractional differential equation.
Paul W. Eloe, Jaganmohan Jonnalagadda
doaj
Dynamics and control of flexible spacecraft during and after slewing maneuvers [PDF]
The dynamics and control of slewing maneuvers of NASA Spacecraft COntrol Laboratory Experiment (SCOLE) are analyzed. The control problem of slewing maneuvers of SCOLE is formulated in terms of an arbitrary maneuver about any given axis.
Kakad, Yogendra P.
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Identification of a linear system from sampled noisy data, part C Final project report [PDF]
Step input linear system modeling from nonlinear system sampled noisy data based on method of perturbation or quasilinearization of automatic control system ...
Luckinbill, D. L., Sumaria, V. H.
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