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- W2076402294 abstract "We construct the manifold of zero-energy eigenstates for a nonrelativistic spin-textonehalf{} particle moving in a plane in an external magnetic field $B(stackrel{ensuremath{rightarrow}}{mathrm{x}})=ensuremath{Sigma}{n=0}^{N}{ensuremath{lambda}}_{n}(stackrel{ensuremath{rightarrow}}{mathrm{x}}ensuremath{-}{stackrel{ensuremath{rightarrow}}{mathrm{c}}}_{n})$, with ${{ensuremath{lambda}}_{n}}$ and ${{stackrel{ensuremath{rightarrow}}{mathrm{c}}}_{n}}$ arbitrary reals and ${{k}_{n}}$ positive integers. For a given $B$ the ground state is infinitely degenerate and the manifold of eigenfunctions is parametrized by a point in ${R}^{2(2{k}_{max}+1)}$. For such $B$'s we prove paramagnetism with arbitrary external potential $V(stackrel{ensuremath{rightarrow}}{mathrm{x}})$." @default.
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- W2076402294 date "1979-04-09" @default.
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- W2076402294 title "Paramagnetism for Nonrelativistic Electrons and Euclidean Massless Dirac Particles" @default.
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- W2076402294 doi "https://doi.org/10.1103/physrevlett.42.931" @default.
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