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Tidal surface states as fingerprints of non-Hermitian nodal knot metals |  Communications Physics
Tidal surface states as fingerprints of non-Hermitian nodal knot metals | Communications Physics

Nonlinear Water Waves and Nonlinear Evolution Equations with Applications |  SpringerLink
Nonlinear Water Waves and Nonlinear Evolution Equations with Applications | SpringerLink

Unitary Transformation of the Electronic Hamiltonian with an Exact  Quadratic Truncation of the Baker-Campbell-Hausdorff Expansion | Journal of  Chemical Theory and Computation
Unitary Transformation of the Electronic Hamiltonian with an Exact Quadratic Truncation of the Baker-Campbell-Hausdorff Expansion | Journal of Chemical Theory and Computation

Camassa–Holm equation - Wikipedia
Camassa–Holm equation - Wikipedia

Toward Consistent Subgrid Momentum Closures in Ocean Models | SpringerLink
Toward Consistent Subgrid Momentum Closures in Ocean Models | SpringerLink

Toward Consistent Subgrid Momentum Closures in Ocean Models | SpringerLink
Toward Consistent Subgrid Momentum Closures in Ocean Models | SpringerLink

Camassa–Holm equation - Wikipedia
Camassa–Holm equation - Wikipedia

Nonlinear Water Waves and Nonlinear Evolution Equations with Applications |  SpringerLink
Nonlinear Water Waves and Nonlinear Evolution Equations with Applications | SpringerLink

Baseband modulation instability, rogue waves and state transitions in a  deformed Fokas–Lenells equation | Request PDF
Baseband modulation instability, rogue waves and state transitions in a deformed Fokas–Lenells equation | Request PDF

On the Solution of the Hamilton-Jacobi Equation by the Method of Separation  of Variables | Semantic Scholar
On the Solution of the Hamilton-Jacobi Equation by the Method of Separation of Variables | Semantic Scholar

Electronic structure — Qiskit 0.24.1 documentation
Electronic structure — Qiskit 0.24.1 documentation

On the Solution of the Hamilton-Jacobi Equation by the Method of Separation  of Variables | Semantic Scholar
On the Solution of the Hamilton-Jacobi Equation by the Method of Separation of Variables | Semantic Scholar

Nonlinear Water Waves and Nonlinear Evolution Equations with Applications |  SpringerLink
Nonlinear Water Waves and Nonlinear Evolution Equations with Applications | SpringerLink

Solved 2. (Hubbard Hamiltonian) Consider the following | Chegg.com
Solved 2. (Hubbard Hamiltonian) Consider the following | Chegg.com

Baseband modulation instability, rogue waves and state transitions in a  deformed Fokas–Lenells equation | Request PDF
Baseband modulation instability, rogue waves and state transitions in a deformed Fokas–Lenells equation | Request PDF

Nonlinear Water Waves and Nonlinear Evolution Equations with Applications |  SpringerLink
Nonlinear Water Waves and Nonlinear Evolution Equations with Applications | SpringerLink

to a wave of permanent form. A model equation describ- ing the  unidirectional propagation of long waves in water of relatively s
to a wave of permanent form. A model equation describ- ing the unidirectional propagation of long waves in water of relatively s

Nonlinear Water Waves and Nonlinear Evolution Equations with Applications |  SpringerLink
Nonlinear Water Waves and Nonlinear Evolution Equations with Applications | SpringerLink

Baseband modulation instability, rogue waves and state transitions in a  deformed Fokas–Lenells equation | Request PDF
Baseband modulation instability, rogue waves and state transitions in a deformed Fokas–Lenells equation | Request PDF

Toward Consistent Subgrid Momentum Closures in Ocean Models | SpringerLink
Toward Consistent Subgrid Momentum Closures in Ocean Models | SpringerLink

Nonlinear Water Waves and Nonlinear Evolution Equations with Applications |  SpringerLink
Nonlinear Water Waves and Nonlinear Evolution Equations with Applications | SpringerLink

to a wave of permanent form. A model equation describ- ing the  unidirectional propagation of long waves in water of relatively s
to a wave of permanent form. A model equation describ- ing the unidirectional propagation of long waves in water of relatively s

Olaf LECHTENFELD | Full Professor | Professor of Physics | Leibniz  Universität Hannover, Hannover | Institute of Theoretical Physics |  Research profile - Page 3
Olaf LECHTENFELD | Full Professor | Professor of Physics | Leibniz Universität Hannover, Hannover | Institute of Theoretical Physics | Research profile - Page 3

Baseband modulation instability, rogue waves and state transitions in a  deformed Fokas–Lenells equation | Request PDF
Baseband modulation instability, rogue waves and state transitions in a deformed Fokas–Lenells equation | Request PDF