Exact quantum critical points and phase separation instabilities in Betts Hubbard nanoclusters
Spontaneous phase separation instabilities with the formation of various types of charge and spin pairing (pseudo)gaps in U>0 Hubbard model including the next nearest neighbor coupling are calculated with the emphasis on the two-dimensional (square) lattices generated by 8- and 10-site Betts unit...
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Published in | Journal of magnetism and magnetic materials Vol. 324; no. 21; pp. 3427 - 3431 |
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Language | English |
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01.10.2012
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Abstract | Spontaneous phase separation instabilities with the formation of various types of charge and spin pairing (pseudo)gaps in U>0 Hubbard model including the next nearest neighbor coupling are calculated with the emphasis on the two-dimensional (square) lattices generated by 8- and 10-site Betts unit cells. The exact theory yields insights into the nature of quantum critical points, continuous transitions, dramatic phase separation instabilities and electron condensation in spatially inhomogeneous systems. The picture of coupled antiparallel (singlet) spins and paired charged holes suggests full Bose condensation and coherent pairing in real space at zero temperature of electrons complied with the Bose-Einstein statistics. Separate pairing of charge and spin degrees at distinct condensation temperatures offers a new route to superconductivity different from the BCS scenario. The conditions for spin liquid behavior coexisting with unsaturated and saturated Nagaoka ferromagnetism due to spin-charge separation are established. The phase separation critical points and classical criticalities found at zero and finite temperatures resemble a number of inhomogeneous, coherent and incoherent nanoscale phases seen near optimally doped high-Tc cuprates, pnictides and CMR nanomaterials. |
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AbstractList | Spontaneous phase separation instabilities with the formation of various types of charge and spin pairing (pseudo)gaps in U>0 Hubbard model including the next nearest neighbor coupling are calculated with the emphasis on the two-dimensional (square) lattices generated by 8- and 10-site Betts unit cells. The exact theory yields insights into the nature of quantum critical points, continuous transitions, dramatic phase separation instabilities and electron condensation in spatially inhomogeneous systems. The picture of coupled antiparallel (singlet) spins and paired charged holes suggests full Bose condensation and coherent pairing in real space at zero temperature of electrons complied with the Bose-Einstein statistics. Separate pairing of charge and spin degrees at distinct condensation temperatures offers a new route to superconductivity different from the BCS scenario. The conditions for spin liquid behavior coexisting with unsaturated and saturated Nagaoka ferromagnetism due to spin-charge separation are established. The phase separation critical points and classical criticalities found at zero and finite temperatures resemble a number of inhomogeneous, coherent and incoherent nanoscale phases seen near optimally doped high-Tc cuprates, pnictides and CMR nanomaterials. |
Author | Fernando, G.W. Fang, Kun Kocharian, A.N. |
Author_xml | – sequence: 1 givenname: A.N. surname: Kocharian fullname: Kocharian, A.N. email: armen.kocharian@calstatela.edu organization: Department of Physics, California State University, Los Angeles, CA 90032, USA – sequence: 2 givenname: Kun surname: Fang fullname: Fang, Kun organization: Department of Physics, University of Connecticut, Storrs, CT 06269, USA – sequence: 3 givenname: G.W. surname: Fernando fullname: Fernando, G.W. organization: Department of Physics, University of Connecticut, Storrs, CT 06269, USA |
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SubjectTerms | Betts lattice Charge Coherent pairing Condensing COPPER OXIDE Critical point ELECTRICAL CONDUCTIVITY Instability MAGNETIC PROPERTIES MICROSTRUCTURES Nanomaterials Nanostructure Phase separation PHASES Quantum critical point Spin magnetism Spin-charge liquid Spin-charge separation Stability |
Title | Exact quantum critical points and phase separation instabilities in Betts Hubbard nanoclusters |
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