A new mixed formulation and efficient numerical solution of Ginzburg-Landau equations under the temporal gauge

Research output: Journal Publications and Reviews › RGC 21 - Publication in refereed journal › peer-review

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Mathematics

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Ordinary Differenti... Mathematics
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Vector Mathematics
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Numerical Solution Mathematics
100
Euler Scheme Mathematics
50
Zeros Mathematics
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Parabolic Mathematics
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Order Mathematics
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Finite Element Meth... Mathematics
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Time Step Mathematics
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Variables Mathematics
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Parabolic Equation Mathematics
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Numerical Approach Mathematics
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Linear System Mathematics
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Magnetic Field Mathematics
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Computational Cost Mathematics
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Dimensional Space Mathematics
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Ginzburg-Landau Sys... Mathematics
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Parameter Mathematics
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Efficiency Mathematics

Keyphrases

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Numerical Solution Keyphrases
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Ginzburg-Landau Equ... Keyphrases
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Mixed Formulation Keyphrases
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Temporal Gauge Keyphrases
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Two Dimensional Keyphrases
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Ordinary Differenti... Keyphrases
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Numerical Results Keyphrases
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Magnetic Field Keyphrases
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Numerical Compariso... Keyphrases
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Three-dimensional S... Keyphrases
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Parabolic Equation Keyphrases
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Galerkin Method Keyphrases
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Electric Potential Keyphrases
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Computational Cost Keyphrases
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Linear Systems Keyphrases
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Order Parameter Keyphrases
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Fewer Iterations Keyphrases
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Time-dependent Ginz... Keyphrases
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Euler Scheme Keyphrases
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Physical Components Keyphrases
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ODE Keyphrases
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Linearized Backward... Keyphrases
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Ginzburg-Landau Sys... Keyphrases
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Linearized Galerkin... Keyphrases

INIS

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equations INIS
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numerical solution INIS
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ginzburg-landau the... INIS
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vectors INIS
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comparative evaluat... INIS
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cost INIS
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space INIS
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efficiency INIS
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time dependence INIS
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finite element meth... INIS
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differential equati... INIS
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magnetic fields INIS
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electric potential INIS
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order parameters INIS
Research OutputsResearch Output authored by A new mixed formulation and efficient numerical solution of Ginzburg-Landau equations under the temporal gauge is tagged with the concept