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Singular perturbations and a theorem of Kisyński [PDF]
Peer Reviewed ; http://deepblue.lib.umich.edu/bitstream/2027.42/31989/1/0000031 ...
Joel Smoller
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Singular perturbations and singular arcs--Part I [PDF]
Singular perturbation theory is applied to obtain the asymptotic solution for the nearly singular optimal control of a constant linear system on a finite time interval. In the limit as the control cost is reduced to zero, the initial control is found to have an impulse-like behavior, while the outer solution agrees asymptotically with the familiar ...
Robert E. O’Malley, A. Jameson
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Resonance for Singular Perturbation Problems [PDF]
Consider the resonance for a second-order equation εy"-xpy’+ qy = 0. Another proof is given for the necessity of the Matkowsky condition and the connection with a regular eigenvalue problem is established.
Kreiss, Heinz-Otto
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Singular Perturbations and Nonstandard Analysis [PDF]
We study by methods of nonstandard analysis second order differential operators with zero order coefficients which are too singular to be defined by standard functions. In particular we study perturbations of the Laplacian in R 3 {R^3} given by potentials of the form λ
S. Albeverio +2 more
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Entanglement entropy of singular surfaces under relevant deformations in holography
In the vacuum state of a CFT, the entanglement entropy of singular surfaces contains a logarithmic universal term which is only due to the singularity of the entangling surface.
Mostafa Ghasemi, Shahrokh Parvizi
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On a class of singular perturbation problems
occurs in the theory of small transverse deflections of stretched thin elastic plates. Here U(X, y) is the deflection of the midplane of the plate, Au = u,, + uyy , and differentiation is indicated by subscripts. In the situation of interest, X is assumed large; it depends on the tension in the plate, the plate thickness, and certain material constants.
Jonathan C. Knowles, R.E. Messick
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Singular Perturbation of Nonlinear Systems with Regular Singularity [PDF]
We extend Balser-Kostov method of studying summability properties of a singularly perturbed inhomogeneous linear system with regular singularity at origin to nonlinear systems of the form εzf′=Fε,z,f with F a Cν-valued function, holomorphic in a polydisc
Domingos H. U. Marchetti +1 more
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Topics in singular perturbations
Robert E. O’Malley
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On singular perturbations in variational inequalities
AbstractThe convergence of the optimal cost of a stopping time problem uε as ε ↓ 0 is studied. An estimate of the rate of convergence when uε → 0 is given. Some properties of the optimal stopping times \̂gqε are also given.
O. Bennouna
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Singular Perturbations on the Infinite Interval [PDF]
Frank C. Hoppensteadt
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