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Currently displaying 1 – 7 of 7

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Bifurcations of the periodic solutions in symmetric systems

Alois Klíč — 1986

Aplikace matematiky

Bifurcation phenomena in systems of ordinary differential equations which are invariant with respect to involutive diffeomorphisms, are studied. Teh "symmetry-breaking" bifurcation is investigated in detail.

Period doubling bifurcations in a two-box model of the Brusselator

Alois Klíč — 1983

Aplikace matematiky

Two theorems about period doubling bifurcations are proved. A special case, where one multiplier of the homogeneous solution is equal to +1 is discussed in the Appendix.

Value distribution of meromorphic functions and their derivatives

Alois Klíč — 1975

Časopis pro pěstování matematiky

Some remarks on the Nevanlinna theory of holomorphic mappings of Riemann surfaces

Alois Klíč — 1980

Časopis pro pěstování matematiky

On exceptional values of holomorphic mappings of Riemann surfaces

Alois Klíč — 1980

Časopis pro pěstování matematiky

On systems governed by two alternating vector fields

Alois Klíč; Jan Řeháček — 1994

Applications of Mathematics

We investigate the nonautonomous periodic system of ODE’s of the form $\dot{x} = \vec{v} (x) + r_{p} (t) (\vec{w} (x) - \vec{v} (x))$ , where $r_{p} (t)$ is a $2 p$ -periodic function defined by $r_{p} (t) = 0$ for $t \in 〈 0, p 〉$ , $r_{p} (t) = 1$ for $t \in (p, 2 p)$ and the vector fields $\vec{v}$ and $\vec{w}$ are related by an involutive diffeomorphism.

Zig-zag dynamical systems and the Baker-Campbell-Hausdorff formula

Alois Klíč; Pavel Pokorný; Jan Řeháček — 2002

Mathematica Slovaca

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