Many-body problem
The many-body problem is a general name for a vast category of physical problems pertaining to the properties of microscopic systems made of many interacting particles. Microscopic here implies that quantum mechanics has to be used to provide an accurate description of the system. Many can be anywhere from three to infinity (in the case of a practically infinite, homogeneous or periodic system, such as a crystal), although three- and four-body systems can be treated by specific means (respectively the Faddeev and Faddeev–Yakubovsky equations) and are thus sometimes separately classified as few-body systems. In such a quantum system, the repeated interactions between particles create quantum correlations, or entanglement. As a consequence, the wave function of the system is a complicated ob
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Andreas WallraffAndrew Peter MackenzieAngle-resolved photoemission spectroscopyAngular momentum diagrams (quantum mechanics)Anna KrylovAuxiliary-field Monte CarloBarry SimonBasil HileyBoltzmann equationBrownian motionCarbon nanotube quantum dotClassical-map hypernetted-chain methodClassical Mechanics (Kibble and Berkshire)Claude BlochCluster-expansion approachComputational chemistryComputational physicsCoupled clusterCreation and annihilation operatorsDMRG of the Heisenberg modelDavid CeperleyDavid J. ThoulessDean LeeDeborah K. WatsonDensity functional theoryDensity matrix renormalization groupDiVincenzo's criteriaDodd-Walls CentreDynamical mean-field theoryEigenstate thermalization hypothesisElectronic band structureEquations of motionFeshbach resonanceFeynman diagramFlatiron InstituteFrancesco CalogeroGW approximationGerald E. BrownGiovanni VignaleHamiltonian (quantum mechanics)
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Many-body problem
The many-body problem is a general name for a vast category of physical problems pertaining to the properties of microscopic systems made of many interacting particles. Microscopic here implies that quantum mechanics has to be used to provide an accurate description of the system. Many can be anywhere from three to infinity (in the case of a practically infinite, homogeneous or periodic system, such as a crystal), although three- and four-body systems can be treated by specific means (respectively the Faddeev and Faddeev–Yakubovsky equations) and are thus sometimes separately classified as few-body systems. In such a quantum system, the repeated interactions between particles create quantum correlations, or entanglement. As a consequence, the wave function of the system is a complicated ob
has abstract
El problema de los muchos cuer ...... teracción de configuraciones.
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In meccanica quantistica si de ...... mente allo stato fondamentale.
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O problema de muitos corpos é ...... ero de partículas interagindo.
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The many-body problem is a gen ...... y intensive fields of science.
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多體問題為一大類物理問題的通稱。那些問題與大量粒子構成的微觀 ...... 常必須依賴針對問題的一組近似,並且是最多計算的科學領域之一。
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量子論における多体問題は、非常に多岐にわたる分野である。 量 ...... このように3体問題以上はすべて多体問題と呼んでもよいだろう。
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El problema de los muchos cuer ...... nan sistemas de pocos cuerpos.
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In meccanica quantistica si de ...... ella, o più in generale corpo.
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O problema de muitos corpos é ...... ero de partículas interagindo.
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The many-body problem is a gen ...... the system is a complicated ob
@en
多體問題為一大類物理問題的通稱。那些問題與大量粒子構成的微觀 ...... 常必須依賴針對問題的一組近似,並且是最多計算的科學領域之一。
@zh
量子論における多体問題は、非常に多岐にわたる分野である。 量 ...... このように3体問題以上はすべて多体問題と呼んでもよいだろう。
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label
Many-body problem
@en
Problema a molti corpi
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Problema de los muchos cuerpos
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Problema de muitos corpos
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多体問題 (量子論)
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多体问题
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