On symmetric critical points of knot energies

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Alternative title: Über Symmetrische Kritische Punkte von Knotenenergien

Location: Deutsche Nationalbibliothek Frankfurt am Main

Extent: Online-Ressource

Language: Englisch

Notes: RWTH Aachen University, Dissertation, 2018

Keyword: Knot theory
Symmetry
Convergence

Event: Veröffentlichung

(where): Aachen

(who): Universitätsbibliothek der RWTH Aachen

(when): 2018

Creator: Gilsbach, Alexandra Philippa

Contributor: Mosel, Heiko von der
Strzelecki, Pawel

DOI: 10.18154/RWTH-2018-224748

URN: urn:nbn:de:101:1-2018112007574152832933

Rights: Der Zugriff auf das Objekt ist unbeschränkt möglich.

Last update: 14.08.2025, 10:48 AM CEST

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Associated

Gilsbach, Alexandra Philippa
Mosel, Heiko von der
Strzelecki, Pawel
Universitätsbibliothek der RWTH Aachen

Time of origin

2018

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Hard analysis meets critical knots

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Convergence of critical points for a phase-field approximation of 1D cohesive fracture energies

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Speed-controlling gradient flows for knot energies, and analyticity of critical knots

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Radially symmetric critical points of nonconvex functionals

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Hard analysis meets critical knots

$Convergence of critical points for a phase-field approximation of 1D cohesive fracture energies$

Convergence of critical points for a phase-field approximation of 1D cohesive fracture energies

Integral points on symmetric affine cubic surfaces

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Speed-controlling gradient flows for knot energies, and analyticity of critical knots

Symmetric elastic knots

Radially symmetric critical points of nonconvex functionals

Modeling repulsive forces on fibres via knot energies

Banach gradient flows for various families of knot energies

The gradient flow of O’Hara’s knot energies

Hard analysis meets critical knots

$Convergence of critical points for a phase-field approximation of 1D cohesive fracture energies$

Convergence of critical points for a phase-field approximation of 1D cohesive fracture energies

Integral points on symmetric affine cubic surfaces

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On symmetric critical points of knot energies

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Time of origin

Other Objects (12)

Speed-controlling gradient flows for knot energies, and analyticity of critical knots

Symmetric elastic knots

Symmetric elastic knots

Radially symmetric critical points of nonconvex functionals

Modeling repulsive forces on fibres via knot energies

Banach gradient flows for various families of knot energies

Banach gradient flows for various families of knot energies

The gradient flow of O’Hara’s knot energies

Hard analysis meets critical knots

Convergence of critical points for a phase-field approximation of 1D cohesive fracture energies

Integral points on symmetric affine cubic surfaces

Knot*Knot paracord kids

Speed-controlling gradient flows for knot energies, and analyticity of critical knots

Symmetric elastic knots

Symmetric elastic knots

Radially symmetric critical points of nonconvex functionals

Modeling repulsive forces on fibres via knot energies

Banach gradient flows for various families of knot energies

Banach gradient flows for various families of knot energies

The gradient flow of O’Hara’s knot energies

Hard analysis meets critical knots

Convergence of critical points for a phase-field approximation of 1D cohesive fracture energies

Integral points on symmetric affine cubic surfaces

Knot*Knot paracord kids

Speed-controlling gradient flows for knot energies, and analyticity of critical knots

Symmetric elastic knots

Symmetric elastic knots

Radially symmetric critical points of nonconvex functionals

Modeling repulsive forces on fibres via knot energies

Banach gradient flows for various families of knot energies

Banach gradient flows for various families of knot energies

The gradient flow of O’Hara’s knot energies

Hard analysis meets critical knots

Convergence of critical points for a phase-field approximation of 1D cohesive fracture energies

Integral points on symmetric affine cubic surfaces

Knot*Knot paracord kids

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