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SPATIAL HAMILTONIAN IDENTITIES for NONLOCALLY COUPLED SYSTEMS
Bente Bakker,
Arnd Scheel
Mathematics
Research output
:
Contribution to journal
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Article
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peer-review
11
Scopus citations
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Dive into the research topics of 'SPATIAL HAMILTONIAN IDENTITIES for NONLOCALLY COUPLED SYSTEMS'. Together they form a unique fingerprint.
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Mathematics
Euler-Lagrange Equations
81%
Hamiltonian Formalism
52%
Nonlocal Interactions
51%
Phase Separation
49%
Nonlinear Interaction
49%
Noether's theorem
46%
Nonlinear Integro-differential Equations
45%
Conserved Quantity
44%
Gradient Flow
42%
Symplectic Structure
42%
Center Manifold
40%
Traveling Wave
36%
Real Line
33%
Lyapunov Function
32%
Wave equation
30%
Calculus
28%
Dynamical system
26%
Energy
24%
Differential equation
24%
Context
22%
Class
10%
Physics & Astronomy
Euler-Lagrange equation
100%
differential equations
58%
formalism
52%
Liapunov functions
51%
calculus
41%
dynamical systems
36%
traveling waves
35%
wave equations
34%
casts
32%
theorems
30%
gradients
23%
interactions
14%
energy
10%