H. Farkas

发表

Waves of excitation on nonuniform membrane rings, caustics, and reverse involutes.

A. Lázár, H. Forsterling, H. Farkas, 1997, Chaos.

Use of Liapunov Functions in Dissipative and Explosive Models

H. Farkas, Z. Noszticzius, 1985 .

On the Sufficient Condition of the Extremum of Gyarmati’s Governing Principle for Dissipative Processes

H. Farkas, 1976 .

Shape-preserving time-dependences in heat conduction

H. Farkas, I. Mudri, 1984 .

Relationships Between the Discriminant Curve and Other Bifurcation Diagrams

P. Simon, H. Farkas, E. Hild, 2001 .

Constructing global bifurcation diagrams by the parametric representation method

P. Simon, H. Farkas, Péter L. Simon, 1999 .

Application of the parametric representation method to construct bifurcation diagrams for highly non-linear chemical dynamical systems

P. Simon, H. Farkas, Z. Noszticzius, 1996 .

Progress in Variational Formulations for Macroscopic Processes

S. Sieniutycz, H. Farkas, 2005 .

Numerical simulation of the BZ reaction of oxalic acid with a simple four-variable model

H. Farkas, Z. Noszticzius, V. Gáspár, 1987 .

Explodator and oregonator: Parallel and serial oscillatory networks. A comparison

Z. A. Schelly, H. Farkas, Z. Noszticzius, 1984 .

Explodator: A new skeleton mechanism for the halate driven chemical oscillators

Z. A. Schelly, H. Farkas, Z. Noszticzius, 1984 .

An Old Model as a New Idea in the Modelling of the Oscillation BZ Reaction

H. Farkas, H. Farkas, Z. Noszticzius, 1981 .

On the Non‐linear Generalization of the Gyarmati Principle and Theorem

H. Farkas, Z. Noszticzius, 1972 .

Involutes: the geometry of chemical waves rotating in annular membranes.

A. Lázár, H. Forsterling, H. Farkas, 1995, Chaos.

Variational and Extremum Principles in Macroscopic Systems

Stanislaw Sieniutycz, S. Sieniutycz, H. Farkas, 2005 .

Chemical waves in confined regions by Hamilton-Jacobi-Bellman theory

S. Sieniutycz, H. Farkas, 1997 .

On the phenomenological theory of heat conduction

H. Farkas, 1975 .

Thermodynamic concepts for a class of one-ports

H. Farkas, 1978 .

Two dimensional explodators. 2. Global analysis of the Lotka-Volterra-Brusselator (LVB) model

Z. A. Schelly, H. Farkas, Z. Noszticzius, 1989 .

Waves of excitations in heterogeneous annular region II. Strong asymmetry

H. Farkas, A. Volford, K. Kály-Kullai, 2003 .

Rotating chemical waves: theory and experiments

Zoltán Noszticzius, András Volford, P. Simon, 1999 .

Qualitative Properties of Conductive Heat Transfer

P. Simon, H. Farkas, I. Faragó, 2000 .

THE ENTROPY DISSIPATION FUNCTION

H. Farkas, K. Oláh, J. Bódiss, 1989 .

A New Proof and Generalization of the Maximum Principle of Heat Conduction

H. Farkas, 1982 .

Error estimation for approximations of the solution of the one-dimensional stationary heat conduction equation on the basis of the governing principle of dissipative processes

H. Farkas, 1975 .

Geometric theory of trigger waves — A dynamical system approach

P. Simon, H. Farkas, 1996 .

Generalized Lotka–Volterra schemes and the construction of two-dimensional explodator cores and their liapunov functions via‘critical’ Hopf bifurcations

H. Farkas, Z. Noszticzius, 1985 .