FAMILIES OF TRANSVERSE POINCARÉ HOMOCLINIC ORBITS IN 2N-DIMENSIONAL HAMILTONIAN SYSTEMS CLOSE TO...

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Transcript of FAMILIES OF TRANSVERSE POINCARÉ HOMOCLINIC ORBITS IN 2N-DIMENSIONAL HAMILTONIAN SYSTEMS CLOSE TO...

Page 1: FAMILIES OF TRANSVERSE POINCARÉ HOMOCLINIC ORBITS IN 2N-DIMENSIONAL HAMILTONIAN SYSTEMS CLOSE TO THE SYSTEM WITH A LOOP TO A SADDLE-CENTER
Page 2: FAMILIES OF TRANSVERSE POINCARÉ HOMOCLINIC ORBITS IN 2N-DIMENSIONAL HAMILTONIAN SYSTEMS CLOSE TO THE SYSTEM WITH A LOOP TO A SADDLE-CENTER
Page 3: FAMILIES OF TRANSVERSE POINCARÉ HOMOCLINIC ORBITS IN 2N-DIMENSIONAL HAMILTONIAN SYSTEMS CLOSE TO THE SYSTEM WITH A LOOP TO A SADDLE-CENTER
Page 4: FAMILIES OF TRANSVERSE POINCARÉ HOMOCLINIC ORBITS IN 2N-DIMENSIONAL HAMILTONIAN SYSTEMS CLOSE TO THE SYSTEM WITH A LOOP TO A SADDLE-CENTER
Page 5: FAMILIES OF TRANSVERSE POINCARÉ HOMOCLINIC ORBITS IN 2N-DIMENSIONAL HAMILTONIAN SYSTEMS CLOSE TO THE SYSTEM WITH A LOOP TO A SADDLE-CENTER
Page 6: FAMILIES OF TRANSVERSE POINCARÉ HOMOCLINIC ORBITS IN 2N-DIMENSIONAL HAMILTONIAN SYSTEMS CLOSE TO THE SYSTEM WITH A LOOP TO A SADDLE-CENTER
Page 7: FAMILIES OF TRANSVERSE POINCARÉ HOMOCLINIC ORBITS IN 2N-DIMENSIONAL HAMILTONIAN SYSTEMS CLOSE TO THE SYSTEM WITH A LOOP TO A SADDLE-CENTER
Page 8: FAMILIES OF TRANSVERSE POINCARÉ HOMOCLINIC ORBITS IN 2N-DIMENSIONAL HAMILTONIAN SYSTEMS CLOSE TO THE SYSTEM WITH A LOOP TO A SADDLE-CENTER
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Page 12: FAMILIES OF TRANSVERSE POINCARÉ HOMOCLINIC ORBITS IN 2N-DIMENSIONAL HAMILTONIAN SYSTEMS CLOSE TO THE SYSTEM WITH A LOOP TO A SADDLE-CENTER
Page 13: FAMILIES OF TRANSVERSE POINCARÉ HOMOCLINIC ORBITS IN 2N-DIMENSIONAL HAMILTONIAN SYSTEMS CLOSE TO THE SYSTEM WITH A LOOP TO A SADDLE-CENTER
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"Discovering Orbits"

"Discovering Orbits"

carte tehnica - GN 2N +c3.qxp - Ferroli

carte tehnica - GN 2N +c3.qxp - Ferroli

An effective Borel-Cantelli Lemma. Constructing orbits with required statistical properties

An effective Borel-Cantelli Lemma. Constructing orbits with required statistical properties

Homogeneous bent functions of degree n in 2n variables do not exist for n>3

Homogeneous bent functions of degree n in 2n variables do not exist for n>3

Genetic strategies to determine the mode of 2n egg formation in diploid potatoes

Genetic strategies to determine the mode of 2n egg formation in diploid potatoes

Filtering Poincaré plots - CMST | Computational Methods in ...

Filtering Poincaré plots - CMST | Computational Methods in ...

Diploid/Polyploid Syntenic Shuttle Mapping and Haplotype-Specific Chromosome Walking Toward a Rust Resistance Gene (Bru1) in Highly Polyploid Sugarcane (2n   12x   115)

Diploid/Polyploid Syntenic Shuttle Mapping and Haplotype-Specific Chromosome Walking Toward a Rust Resistance Gene (Bru1) in Highly Polyploid Sugarcane (2n   12x   115)

Diffractive orbits in the length spectrum of a two-dimensional microwave cavity with a small scatterer

Diffractive orbits in the length spectrum of a two-dimensional microwave cavity with a small scatterer

Innermost stable circular orbits and epicyclic frequencies around a magnetized neutron star

Innermost stable circular orbits and epicyclic frequencies around a magnetized neutron star

T -spectra and Poincaré duality

T -spectra and Poincaré duality

Chaos in driven Alfvén systems: unstable periodic orbits and chaotic saddles

Chaos in driven Alfvén systems: unstable periodic orbits and chaotic saddles

2N OMEGA Lite - Installation manual LŠ 1338v.1.3

2N OMEGA Lite - Installation manual LŠ 1338v.1.3

Periodic Orbits for Additive Cellular Automata

Periodic Orbits for Additive Cellular Automata

&k&+ 0n1* 7+k1* 1*2n, *,$2 9,…7 1$0 9j 48'& .+k1+

&k&+ 0n1* 7+k1* 1*2n, *,$2 9,…7 1$0 9j 48'& .+k1+

Homoclinic orbits to invariant tori near a homoclinic orbit to center–center–saddle equilibrium

Homoclinic orbits to invariant tori near a homoclinic orbit to center–center–saddle equilibrium

BAB IV. KIMIA KARBON R = gugus alkil = C nH 2n+1 F 0 2 D

BAB IV. KIMIA KARBON R = gugus alkil = C nH 2n+1 F 0 2 D

The Euler–Poincaré Equations and Semidirect Products with Applications to Continuum Theories

The Euler–Poincaré Equations and Semidirect Products with Applications to Continuum Theories

Horseshoe chaos and subharmonic orbits in the nanoelectromechanical Casimir nonlinear oscillator

Horseshoe chaos and subharmonic orbits in the nanoelectromechanical Casimir nonlinear oscillator

Sporadic randomness, Maxwell's Demon and the Poincaré recurrence times

Sporadic randomness, Maxwell's Demon and the Poincaré recurrence times

I&T Ford Shop Service Manual - Series 2N 8N 9N FO-4 - Free

I&T Ford Shop Service Manual - Series 2N 8N 9N FO-4 - Free