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| The [[Ising model]] is a prototypical model in [[statistical physics]]. The model consists of discrete variables that represent magnetic dipole moments of atomic "spins" that can be in one of two states (+1 or −1). The spins are arranged in a graph, usually a lattice (where the local structure repeats periodically in all directions), allowing each spin to interact with its neighbors.
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| Dora Reisser (born February 1942) is a former British actress and fashion designer.
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| data-sort-value=2573 | [[Special:Contribs/Sunlitsky|Sunlitsky]] (2573)
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| data-sort-value=787 | [[Special:Contribs/Tau Corvi|Tau Corvi]] (787)▼
| [[Yang–Mills moduli space]] <small>(Moduli space of the Yang–Mills equations)</small>▼
| In [[gauge theory]], the Yang–Mills moduli space (short YM moduli space, also instanton moduli space) is the [[moduli space]] of the [[Yang–Mills equations]], hence the space of its solutions up to [[gauge]]. It is used in [[Donaldson's theorem]], proven in and improved in , which was listed as a contribution for [[Simon Donaldson]] winning the [[Fields Medal]] in 1986, and to defined the [[Donaldson invariant|Donaldson invariants]] used to study four-dimensional smooth manifolds (short 4-manifolds).▼
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| data-sort-value=22 | [[Special:Contribs/Yusnadha|Yusnadha]] (22)
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▲| [[Yang–Mills moduli space]] <small>(Moduli space of the Yang–Mills equations)</small>
▲| In [[gauge theory]], the Yang–Mills moduli space (short YM moduli space, also instanton moduli space) is the [[moduli space]] of the [[Yang–Mills equations]], hence the space of its solutions up to [[gauge]]. It is used in [[Donaldson's theorem]], proven in and improved in , which was listed as a contribution for [[Simon Donaldson]] winning the [[Fields Medal]] in 1986, and to defined the [[Donaldson invariant|Donaldson invariants]] used to study four-dimensional smooth manifolds (short 4-manifolds).
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<span style="font-style: italic; font-size: 85%;">Last updated by [[User:SDZeroBot|SDZeroBot]] <sup>''[[User:SD0001|operator]] / [[User talk:SD0001|talk]]''</sup> at
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