Results 111 to 120 of about 21,203 (171)

Homogeneous conservative Wiener-Hopf equation

Sbornik: Mathematics, 2007
The existence of a -solution of the homogeneous generalized Wiener-Hopf equation is proved, where is a probability distribution of recurrent type in . Asymptotic properties of this solution are established. Bibliography: 10 titles.
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Extremum Problem for the Wiener–Hopf Equation

Ukrainian Mathematical Journal, 2000
Summary: The extremum problem for the Wiener-Hopf equation obtained by replacing the condition \(u(x)=0\), \(x < 0,\) by the condition of minimum of the quadratic functional of the function \(u(x)\exp(-x ...
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Wiener—Hopf Equations

1991
Wiener and Hopf1 used a novel technique to solve Milne’s equation, which comes up in the theory of radiative equilibrium of stellar atmospheres:
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A Probabilistic Look at the Wiener--Hopf Equation

SIAM Review, 1998
The Wiener-Hopf integral equation \[ Z(x)=z(x)+ \int^x_{-\infty} Z(x-y)F(dy), \quad x\geq 0, \] is analysed by purely probabilistic methods. The author investigates the nonnegative solutions \(Z\) of the equation assuming \(z\) to be nonnegative and bounded on finite intervals and \(F\) to be a probability measure with existing mean \(\mu\). He applies
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THE WIENER-HOPF EQUATION AND BLASCHKE PRODUCTS

Mathematics of the USSR-Sbornik, 1991
A Wiener-Hopf operator A is studied in the space of functions locally square-integrable on R and slowly increasing to ∞. The symbol of the operator is an infinitely differentiable function on R and has at ∞ a discontinuity of "vorticity point" type described either by a Blaschke function with all its zeros concentrated in a strip and bounded away from ...
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Wiener-Hopf Integral Equations, Toeplitz Matrices and Linear Systems

1982
This paper contains a new method to solve Wiener-Hopf integral equations, which employs explicitly connections with linear systems. These connections are based on a special exponential operator representation of the kernel of the integral equation whose Fourier transform is analytic on the real line and at infinity. With this approach explicit formulas
Bart, H., Gohberg, I., Kaashoek, M. A.
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Sigma-Delta Modulation Based Adaptive Channel Equalizer Based on Wiener–Hopf Equations

Wireless personal communications, 2019
A. Pathan, T. Memon
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THE WIENER-HOPF EQUATION IN NEVANLINNA AND SMIRNOV ALGEBRAS

Mathematics of the USSR-Izvestiya, 1988
The author constructs a solution of the generalized Wiener-Hopf equation in Nevanlinna algebras \(N^{\pm}\) and Smirnov algebras \(N_*^{\pm}\). In addition the factorization problem and the Riemann-Hilbert boundary value problem in Smirnov algebras \(N_*^{\pm}\) are solved.
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On the Solution of Two Coupled Wiener–Hopf Equations

, 1984
V. Daniele
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An algorithm for solving discrete-time Wiener-Hopf equations based upon Euclid's algorithm

IEEE Transactions on Information Theory, 1986
Y. Sugiyama
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