Noun:

অ্যাট্রাক্টর',

attractors's Usage Examples:

Describing the attractors of chaotic dynamical systems has been one of the achievements of chaos.

self-excited chaotic attractors in Chua's system have been discovered.

Kuznetsov discovered hidden Chua's attractors coexisting with stable.

Cyclic attractors evolve the network toward a set of states in a limit cycle, which is repeatedly traversed.

Chaotic attractors are non-repeating.

out to be multistable and have coexisting local attractors in the phase space.

While trivial attractors, i.

Recently, there has also been reported the discovery of hidden attractors within the double scroll.

length of the attractors, here a brief summary of key publications.

In dynamical systems theory, the structure and length of the attractors of a network.

Unlike fixed-point attractors and limit cycles, the attractors that arise from chaotic systems, known as strange attractors, have great detail and.

are dynamical attractors in gene regulatory networks and that cell differentiation can be understood as transitions between attractors.

approached asymptotically (fixed points, periodic orbits, or chaotic attractors) of a system as a function of a bifurcation parameter in the system.

particular, is notable in dynamical systems since it can result in chaotic attractors with various dimensions.

Kallosh and Andrew Strominger, he formulated the theory of Black Hole attractors, a dynamical mechanism which determines the Bekenstein-Hawking entropy.

"Structural stability of Lorenz attractors".

ranging from differential equations to 3D-rendered Toroids and Lorenz attractors.

Bowen in the less general area of Anosov diffeomorphisms and axiom A attractors.

Viana's work concerns chaotic dynamical systems and strange attractors.

"Random attractors".

Some themes are global stability and hyperbolicity, bifurcations, attractors and chaotic systems.

Synonyms:

point; attracter; chaotic attractor; strange attractor;

Antonyms:

indirectness; compatibility; safeness; directness; curability;