Periodic orbits in a coupled map lattice model, in 'Cellular Automata and Modeling of Complex Physical Systems', (Les Houches, April 1989), Springer Proceedings in Physics, Vol. 46, P. Manneville, N. Boccara and G. Y. Vichniac eds., Springer-Verlag Berlin, Heidelberg,

On the Problem of Stability in Lattice Dynamical Systems

Bunimovich, L.A.
Carlen, E.A.

November 1995

AbstractWe present methods for establishing the full non-linear stabilty of solutions of lattice dyn...

Tori breakdown in coupled map lattices

Giberti, Claudio
Vernia, Cecilia

January 2002

In this paper we present a numerical study of invariant tori in a lattice of coupled logistic maps. ...

Presence and stability regions of heteroclinic cycles in coupled map lattices

VERNIA, Cecilia

January 1994

We consider lattices of diffusively coupled logistic maps. We show that normally attracting heterocl...

Periodic orbits in a coupled map lattice model, in 'Cellular Automata and Modeling of Complex Physical Systems', (Les Houches, April 1989), Springer Proceedings in Physics, Vol. 46, P. Manneville, N. Boccara and G. Y. Vichniac eds., Springer-Verlag Berlin, Heidelberg,

BAGNOLI F.
S. ISOLA
LIVI R.
MARTINEZ-MEKLER G.
RUFFO S.

January 1990

We investigate the structure of the set of periodic orbits for lattices of coupled piece-wise linear...

Periodicity and periodicity on average in coupled map lattices. Rigorous results.

M. Blank

January 2000

. - We prove the existence and genericity in a sense of periodic on average behavior for systems of ...

Stability of periodic orbits of coupled-map lattices

Amritkar, R E
Gade, P M
Gangal, A D
Nandakumaran, V M

September 1991

We consider the stability properties of spatial and temporal periodic orbits of one-dimensional coup...

Chaotic sub-dynamics in coupled logistic maps

Lampart, Marek
Oprocha, Piotr

January 2016

We study the dynamics of Laplacian-type coupling induced by logistic family fμ(x) = μx(1 − x), where...

Spatially periodic orbits in coupled-map lattices

Gade, P. M.
Amritkar, R. E.

January 1993

We obtain the conditions that ensure the stability of spatially and temporally periodic orbits of co...

Synchronization in coupled map lattices with periodic boundary condition

Lin, WW

[[abstract]]We consider a lattice of coupled logistic maps with periodic boundary condition. We prov...

Normally attracting manifolds and periodic behavior in one-dimensional and two-dimensional coupled map lattices

Giberti, Claudio
Vernia, Cecilia

January 1994

We consider diffusively coupled logistic maps in one- and two-dimensional lattices. We investigate p...

Chaotic Synchronization in Coupled Map Lattices with Periodic Boundary Conditions

Wen-Wei Lin

[[abstract]]In this paper, we consider a lattice of the coupled logistic map with periodic boundary ...

Wavelength doubling bifurcations in coupled map lattices

Amritkar, R. E.
Gade, P. M.

May 1993

We report an interesting phenomenon of wavelength doubling bifurcations in the model of coupled (log...

Synchronization Phenomena of Chaotic Map Lattice with Time Varying Coupling

Yoko Uwate
Yoshifumi Nishio
Ruedi Stoop

January 2007

Abstract — Synchronization phenomena based upon of globally coupled maps are studied in many fields ...

On the presence of Normally Atracting Manifolds Containing Periodic or Quasiperiodic Orbits in Coupled Map Lattices

GIBERTI, Claudio
VERNIA, Cecilia

January 1993

The significant presence of normally attracting invariant manifolds, formed by closed curves or two-...

Dinamica simbolica linear

Santos, Ricardo Coutinho Pereira dos

January 1999

We study in an abstract way the linear symbolic dynamics which is naturally associated to the codifi...

On the Problem of Stability in Lattice Dynamical Systems

Bunimovich, L.A.
Carlen, E.A.

November 1995

AbstractWe present methods for establishing the full non-linear stabilty of solutions of lattice dyn...

Tori breakdown in coupled map lattices

Giberti, Claudio
Vernia, Cecilia

January 2002

In this paper we present a numerical study of invariant tori in a lattice of coupled logistic maps. ...

Presence and stability regions of heteroclinic cycles in coupled map lattices

VERNIA, Cecilia

January 1994

We consider lattices of diffusively coupled logistic maps. We show that normally attracting heterocl...

Periodic orbits in a coupled map lattice model, in 'Cellular Automata and Modeling of Complex Physical Systems', (Les Houches, April 1989), Springer Proceedings in Physics, Vol. 46, P. Manneville, N. Boccara and G. Y. Vichniac eds., Springer-Verlag Berlin, Heidelberg,

BAGNOLI F.
S. ISOLA
LIVI R.
MARTINEZ-MEKLER G.
RUFFO S.

January 1990

We investigate the structure of the set of periodic orbits for lattices of coupled piece-wise linear...

Periodicity and periodicity on average in coupled map lattices. Rigorous results.

M. Blank

January 2000

. - We prove the existence and genericity in a sense of periodic on average behavior for systems of ...

Stability of periodic orbits of coupled-map lattices

Amritkar, R E
Gade, P M
Gangal, A D
Nandakumaran, V M

September 1991

We consider the stability properties of spatial and temporal periodic orbits of one-dimensional coup...

Chaotic sub-dynamics in coupled logistic maps

Lampart, Marek
Oprocha, Piotr

January 2016

We study the dynamics of Laplacian-type coupling induced by logistic family fμ(x) = μx(1 − x), where...

Spatially periodic orbits in coupled-map lattices

Gade, P. M.
Amritkar, R. E.

January 1993

We obtain the conditions that ensure the stability of spatially and temporally periodic orbits of co...

Synchronization in coupled map lattices with periodic boundary condition

Lin, WW

[[abstract]]We consider a lattice of coupled logistic maps with periodic boundary condition. We prov...

Normally attracting manifolds and periodic behavior in one-dimensional and two-dimensional coupled map lattices

Giberti, Claudio
Vernia, Cecilia

January 1994

We consider diffusively coupled logistic maps in one- and two-dimensional lattices. We investigate p...

Chaotic Synchronization in Coupled Map Lattices with Periodic Boundary Conditions

Wen-Wei Lin

[[abstract]]In this paper, we consider a lattice of the coupled logistic map with periodic boundary ...

Wavelength doubling bifurcations in coupled map lattices

Amritkar, R. E.
Gade, P. M.

May 1993

We report an interesting phenomenon of wavelength doubling bifurcations in the model of coupled (log...

Synchronization Phenomena of Chaotic Map Lattice with Time Varying Coupling

Yoko Uwate
Yoshifumi Nishio
Ruedi Stoop

January 2007

Abstract — Synchronization phenomena based upon of globally coupled maps are studied in many fields ...

On the presence of Normally Atracting Manifolds Containing Periodic or Quasiperiodic Orbits in Coupled Map Lattices

GIBERTI, Claudio
VERNIA, Cecilia

January 1993

The significant presence of normally attracting invariant manifolds, formed by closed curves or two-...

Dinamica simbolica linear

Santos, Ricardo Coutinho Pereira dos

January 1999

We study in an abstract way the linear symbolic dynamics which is naturally associated to the codifi...

On the Problem of Stability in Lattice Dynamical Systems

Bunimovich, L.A.
Carlen, E.A.

November 1995

AbstractWe present methods for establishing the full non-linear stabilty of solutions of lattice dyn...

Tori breakdown in coupled map lattices

Giberti, Claudio
Vernia, Cecilia

January 2002

In this paper we present a numerical study of invariant tori in a lattice of coupled logistic maps. ...

Presence and stability regions of heteroclinic cycles in coupled map lattices

VERNIA, Cecilia

January 1994

We consider lattices of diffusively coupled logistic maps. We show that normally attracting heterocl...

Periodic orbits in a coupled map lattice model, in 'Cellular Automata and Modeling of Complex Physical Systems', (Les Houches, April 1989), Springer Proceedings in Physics, Vol. 46, P. Manneville, N. Boccara and G. Y. Vichniac eds., Springer-Verlag Berlin, Heidelberg,

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Periodic orbits in a coupled map lattice model, in 'Cellular Automata and Modeling of Complex Physical Systems', (Les Houches, April 1989), Springer Proceedings in Physics, Vol. 46, P. Manneville, N. Boccara and G. Y. Vichniac eds., Springer-Verlag Berlin, Heidelberg,

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