In tilted Dirac cone systems, strain-induced pseudomagnetic fields create dispersive pseudo-Landau levels that yield finite longitudinal components in linear response functions while preserving the Mott relation and Wiedemann-Franz law.
Lantagne-Hurtubise, X.-X
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Linear response from tilted Dirac cones under strain-induced pseudomagnetic fields
In tilted Dirac cone systems, strain-induced pseudomagnetic fields create dispersive pseudo-Landau levels that yield finite longitudinal components in linear response functions while preserving the Mott relation and Wiedemann-Franz law.