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Currently displaying 1 – 13 of 13

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Notes on integration

Vladimír Lovicar — 1970

Časopis pro pěstování matematiky

Weakly almost periodic solutions of linear equations in Banach spaces

Vladimír Lovicar — 1973

Časopis pro pěstování matematiky

Periodic solutions of nonlinear abstract second order equations with dissipative terms

Vladimír Lovicar — 1977

Časopis pro pěstování matematiky

Almost periodicity of solutions of the equation $x^{'} (t) = A (t) x (t)$ with unbounded commuting operators

Vladimír Lovicar — 1975

Časopis pro pěstování matematiky

Generalization of the theorem on the argument of almost periodic function

Vladimír Lovicar — 1974

Časopis pro pěstování matematiky

To the sixtieth anniversary of birthday of Professor Otto Vejvoda

Jaroslav Kurzweil; Vladimír Lovicar — 1982

Czechoslovak Mathematical Journal

Periodic solutions of the equation $x^{''} (t) + g (x (t)) = p (t)$

Svatopluk Fučík; Vladimír Lovicar — 1975

Časopis pro pěstování matematiky

K šedesátým narozeninám doc. RNDr. Otto Vejvody, DrSc.

Jaroslav Kurzweil; Vladimír Lovicar — 1982

Časopis pro pěstování matematiky

Continuity of hysteresis operators in Sobolev spaces

Pavel Krejčí; Vladimír Lovicar — 1990

Aplikace matematiky

We prove that the classical Prandtl, Ishlinskii and Preisach hysteresis operators are continuous in Sobolev spaces $W^{1, p} (0, T)$ for $1 \leq p < + \infty$ , (localy) Lipschitz continuous in $W^{1, 1} (0, T)$ and discontinuous in $W^{1, \infty} (0, T)$ for arbitrary $T > 0$ . Examples show that this result is optimal.

Boundary value and periodic problem for the equation $x^{''} (t) + g (x (t)) = p (t)$

Svatopluk Fučík; Vladimír Lovicar — 1974

Commentationes Mathematicae Universitatis Carolinae

Remark on cavitation solutions of stationary compressible Navier-Stokes equations in one dimension

Vladimír Lovicar; Ivan Straškraba — 1991

Czechoslovak Mathematical Journal

Criteria for almost periodicity and some applications to differential equations

Lovicar, Vladimír — 1973

Proceedings of Equadiff III

Free vibrations for the equation $u_{t t} - u_{x x} + f (u) = 0$ with $f$ sublinear

Lovicar, Vladimír — 1982

Equadiff 5

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