Stability of nonlinear functional difference equations.
Kamont, Zdzisław (2008)
Zeszyty Naukowe Uniwersytetu Jagiellońskiego. Universitatis Iagellonicae Acta Mathematica
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Displaying similar documents to “Multipliers in Sobolev spaces and exact convergence rate estimates for the finite-difference schemes”
Stability of nonlinear functional difference equations.
Implicit difference methods for quasilinear parabolic functional differential systems.
Kropielnicka, Karolina (2007)
Zeszyty Naukowe Uniwersytetu Jagiellońskiego. Universitatis Iagellonicae Acta Mathematica
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Finite difference approximations for nonlinear first order partial differential equations.
Baranowska, Anna, Zdzisław, Kamont (2002)
Zeszyty Naukowe Uniwersytetu Jagiellońskiego. Universitatis Iagellonicae Acta Mathematica
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Kamont, Z., Leszczyński, H. (1998)
Georgian Mathematical Journal
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Implicit difference method for nonlinear first order partial differential equations.
Kȩpczyńska, Anna (2005)
Zeszyty Naukowe Uniwersytetu Jagiellońskiego. Universitatis Iagellonicae Acta Mathematica
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On stability of some difference schemes for parabolic diffusion equation.
Surla, Katarina, Vukoslavčević, Vanja (2001)
Novi Sad Journal of Mathematics
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On stability of spline difference scheme for reaction-diffusion time-dependent singularly perturbed problem.
Surla, Katarina, Uzelac, Zorica (2003)
Novi Sad Journal of Mathematics
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On numerical solution of semilinear singular perturbation problems by using the Hermite scheme on a new Bakhalov-type mesh.
Herceg, Dragoslav, Miloradović, Miroljub (2003)
Novi Sad Journal of Mathematics
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Difference method for an elliptic system of nonlinear differential-functional equations.
Mosurski, Ryszard (2005)
Zeszyty Naukowe Uniwersytetu Jagiellońskiego. Universitatis Iagellonicae Acta Mathematica
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Sharp embeddings of Besov spaces with logarithmic smoothness.
Petr Gurka, Bohumir Opic (2005)
Revista Matemática Complutense
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We prove sharp embeddings of Besov spaces B with the classical smoothness σ and a logarithmic smoothness α into Lorentz-Zygmund spaces. Our results extend those with α = 0, which have been proved by D. E. Edmunds and H. Triebel. On page 88 of their paper (Math. Nachr. 207 (1999), 79-92) they have written: ?Nevertheless a direct proof, avoiding the machinery of function spaces, would be desirable.? In our paper we give such a proof even in a more general context. We cover...
High-order methods for semilinear singularly perturbed boundary value problems.
Radeka, Ivana, Herceg, Dragoslav (2003)
Novi Sad Journal of Mathematics
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