Last update: Thu Nov 9 02:32:50 MST 2023
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Math
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$-state {Hamiltonians} associated to solvable $, 57(9)093504
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$ (0, \infty) $, 59(7)071509
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$1$, 56(2)023101, 56(5)053507, 56(6)063303, 56(11)113507,
57(8)081901, 57(9)091501, 58(1)011502, 58(8)081510,
58(12)122108, 59(4)041901, 59(4)043301, 59(8)082901,
59(12)122702, 60(3)031902, 60(4)042101, 60(5)051509,
60(7)071511, 60(8)082105
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$_1$, 60(7)071707, 60(8)082107
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$ (1 + 1) $, 58(12)123501
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$ 1 + 1 $, 56(4)042301
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$ 1 / 2 $, 59(9)091408
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$ (1 \leq n \leq d)$, 58(5)053301
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$ 16$, 58(4)041704
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$2$, 56(1)011705, 57(2)021709, 57(3)031701, 57(7)072104,
57(8)081520, 58(5)052203, 58(6)063502, 58(8)082304,
59(6)061506, 59(8)081502, 59(8)081505, 59(8)081507,
59(8)082901, 59(11)112101, 59(12)121508, 60(3)031503,
60(5)051505, 60(8)081510, 60(8)081905
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$_2$, 60(5)052303, 60(7)073503, 60(9)092301, 60(11)111702
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$ (2 + 1) $, 51(9)093519
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$ (2 + 1)$, 56(1)014101, 58(1)012501, 58(10)101514
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$ 2 + 1 $, 59(6)061703, 59(10)101501
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$ 2 k + 1 $, 57(8)082702
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$ 2 N$, 58(7)071708
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$ 2 \times 2 $, 57(1)015201
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$(2, p )$, 59(12)121506
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$3$, 56(2)021507, 56(6)061506, 56(9)091508, 56(9)091512,
56(9)093101, 57(2)023504, 57(3)031702, 57(8)081517,
57(8)083102, 57(8)083103, 57(11)112701, 58(2)022503,
58(2)022701, 58(2)022702, 58(2)023502, 58(6)062104,
58(7)071502, 58(8)082304, 58(8)083508, 58(11)111901,
59(7)073102, 59(8)081511, 59(8)083504, 60(3)031502,
60(3)031902, 60(3)032103, 60(3)033501, 60(4)043505,
60(7)073508, 60(11)111501, 60(11)113502
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$_3$, 59(8)083504
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$ 3 + 1 $, 57(3)032303
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$4$, 57(5)052201, 57(5)052301, 58(6)061702, 58(11)112502,
60(9)093503
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$ (4 + 1)$, 59(7)073505
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$5$, 58(7)071704, 59(1)011702, 59(5)052902, 60(12)121508
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$6$, 59(4)043502
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$A$, 58(11)111512
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$ A d S_5 $, 57(4)042502
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$ (A_1 + A_1 ')^{(1)} $, 56(9)092705
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$ A_2 $, 56(1)011703
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$ (A_2 + A_1)^{(1)} $, 56(9)092705
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$ \alpha $, 57(8)081510
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$ \alpha '$, 56(9)092302
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$B$, 57(2)021702
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$ B = \otimes_{j \in \mathbb {Z}} M_d^{(j)}(\mathbb {C}) $,
56(6)061701
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$ B_2 $, 58(1)011506
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$ \bar {U}_q({\rm sl}_2) $, 58(9)091704
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$ \beta $, 56(6)062302, 58(11)113303
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$ B(\infty) $, 58(10)101701
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$ B(\lambda) $, 58(10)101701
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$ B_n, l = 4 $, 59(7)071701
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$ C^* $, 56(4)041708, 57(2)023517
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$ C_2 $, 56(4)041702, 56(5)051703
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$ {\cal N} = 2 $, 58(11)113501
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$ {\cal W}_5 $, 59(8)083504
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$ C^k $, 59(5)052503
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$ C_n^{(1)} $, 57(9)091701
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$D$, 56(10)103508, 56(11)111705, 57(8)082109
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$d$, 56(7)072702, 57(10)101702, 58(5)053301, 59(2)022108,
59(10)102105, 60(6)062101
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$ d = 3 $, 56(10)102304, 59(1)012301
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$ D \leq 4 $, 59(3)031905
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$ D(2, 1; \alpha)$, 57(5)051702
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$ \ddot {x} + f(x) \dot {x}^2 + g(x) = 0 $, 54(5)053506,
55(5)059901, 57(2)024101, 61(4)044101, 61(4)044102
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$ \delta $, 56(7)072110, 58(8)082102, 59(1)013501
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$ \delta '$, 57(2)022101
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$ \dot {H}^{3 / 2} $, 57(2)023101
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$E$, 58(10)103504
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$ e_{6, - 14} $, 59(10)101702
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$ e_{6, - 26} $, 57(10)101704
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$ E_8 $, 58(4)043502, 58(8)083502, 58(12)123504
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$ \ell^2 (Z) $, 60(4)043507
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$f$, 59(10)102202, 59(10)103101, 60(1)012203
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$ F(4) $, 59(2)022101
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$ G_2 $, 58(1)011506
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$ G_2^{(1)} $, 56(1)011704
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$ \Gamma $, 59(2)023510, 60(11)111701
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$ H^2 \times S^1 $, 59(1)011701
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$ H(3) $, 60(2)021703
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$ \hat {C}$, 59(8)083507
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$ \hat {P}$, 59(8)083507
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$ \hat {T}$, 59(8)083507
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$ H^s $, 59(5)051509
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$I$, 60(3)032501
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$K$, 59(11)113502, 60(1)012302, 60(8)081903
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$k$, 57(5)052101, 57(5)053502, 58(5)053509
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$ k x^{-2} + \omega^2 x^2 $, 59(7)071509
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$ \kappa $, 57(11)112501
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$l$, 57(9)092901, 57(12)123502
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$ L^2 $, 56(8)081505, 58(4)041502, 59(7)071506
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$ L^2 (\mathbb {R}) $, 59(7)073509
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$ \Lambda $, 58(11)112503
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$ \lambda \varphi^4 $, 59(3)033503
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$ L_\infty $, 59(12)123505
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$ L^p $, 57(2)021512, 58(9)092104
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$ L_p $, 60(8)081707
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$ L{\rm R}^n$, 59(5)053509
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$m$, 57(10)101501
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$ \mathbb {H}^3 $, 58(2)022901
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$ \mathbb {S} $, 56(7)072108
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$ \mathbb {S}^2 $, 60(2)023505
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$ \mathbb {S}^3 $, 58(2)022901
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$ \mathbb {Z} / p \mathbb {Z} $, 60(12)121701
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$ \mathbb {Z}(d) $, 56(7)072108
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$ \mathcal {O} $, 60(11)111702
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$ \mathfrak {gl}_2 $, 60(2)023503
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$ \mathfrak {h}_N \rtimes \mathfrak {sp}(2 N, \mathbb {R})_C $,
60(8)081706
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$ \mathfrak {sl}(2, \mathbb {R}) $, 56(4)041701
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$ m(r) = 1 / (1 + r^4) $, 59(8)082901
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$ \mu $, 56(2)021504, 59(5)051505
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$N$, 56(7)071506, 57(2)022504, 57(7)072901, 57(11)111901,
58(5)052703, 58(11)113303, 60(7)073502, 60(8)082901
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$^N$, 56(9)091502, 56(11)113506, 57(11)111505
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$_n$, 60(7)071705
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$n$, 56(2)023511, 56(3)032901, 57(4)042904, 57(11)112302,
58(3)031701, 58(4)043504, 59(2)022901, 59(5)053509,
59(10)103504
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$^{N - 1}$, 56(2)023506
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$ n + 1 $, 58(5)053301
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$ N = 2 $, 58(1)013504
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$ n + 2 $, 57(4)042904
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$ N = 2 l $, 56(2)022902
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$ N = (4, 4) $, 57(4)042301
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$ N \geq 2 $, 58(3)033503
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$ N \leq 3 $, 60(12)123505
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$ [N] \otimes [N] $, 59(4)042504, 59(6)062503
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$ O(1) $, 56(5)052901
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$ O(3) $, 57(8)081511, 58(7)071503
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$ O(N)^3 $, 60(7)072302
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$p$, 56(4)041504, 56(8)081503, 56(11)111503, 57(2)023512,
57(7)071504, 58(8)082702, 59(12)121502, 60(11)111505
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$ P Z{2n} $, 57(7)073503
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$ (p, q)$, 59(3)031505
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$ \Phi $, 58(9)092202, 60(3)032201
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$ \Phi_2^4 $, 56(6)062301
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$ \pi $, 56(11)112101
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$ P_n $, 59(9)091419
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$ P_{\rm IV} $, 59(2)022702
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$ P_{\rm VI} $, 58(10)103508
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$ P_V $, 59(2)022702
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$ p(x)$, 58(11)111505
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$Q$, 56(2)023303, 58(7)073501
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$_q$, 60(5)051701
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$q$, 56(5)053301, 56(7)073502, 57(4)041702, 57(8)082105,
58(3)033301, 58(12)121701, 59(1)011704, 60(1)012302,
60(2)023508, 60(4)044101
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$ q = 1$, 56(7)073502
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$R$, 56(1)013503, 56(2)021702, 56(8)081701, 56(8)083506,
56(11)113508, 57(2)021706, 57(5)051706, 57(5)053505
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$r$, 56(2)023511, 57(12)123504, 59(9)091405
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$ r \geq 1 $, 56(8)083502
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$ R_1^3 $, 60(2)023502
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$ R^2$, 57(2)022101
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$ R^3 $, 57(12)121502, 58(11)111502, 59(7)073502, 60(2)021507
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$ R^3$, 58(8)082102
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$ R^6 $, 58(11)113503
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$ {\rm CP}^2 $, 57(2)023506
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$ {\rm CP}^{N - 1} $, 57(2)023506
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$ {\rm GL}(2, F_q)$, 57(3)031701
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$ {\rm gl}(m | n) $, 56(5)051704
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$ {\rm gl}(m|n) $, 56(12)121703
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$ {\rm gl}(N) $, 60(3)032701
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$ {\rm osp}(n|2)$, 59(10)101704
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$ {\rm PGL} (2, F_q)$, 57(3)031701
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$ {\rm Q}(N)$, 58(11)111701
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$ {\rm sl} (2) $, 57(9)091704
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$ {rm sl}_2 $, 57(7)071701
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$ {\rm sl}(2, R) $, 58(5)053512
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$ {\rm SL}(3, \mathbf {C}) $, 59(6)062106
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$ {\rm sl}(3, R) $, 57(6)063508
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$ {\rm sl}_N $, 60(8)081703
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$ {\rm so}(3, 2) $, 57(12)122102
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$ {\rm so}(3, \mathbb {R}) $, 56(11)111505
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$ {\rm so}(3, R) $, 58(5)053512
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$ {\rm SO}(N) $, 56(2)022302
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$ {\rm Sp}(1) $, 58(9)091702
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$ {\rm sp}(4) $, 59(1)011701
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$ {\rm spl}(2, 1) $, 58(12)123503
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$ {\rm SU}(1, 1) $, 59(7)072103, 59(11)112101, 60(1)012301
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$ {\rm SU}(2) $, 58(9)093503, 59(7)072103, 59(8)082301, 59(8)083505
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$ {\rm SU}_2 (\mathbb {C}) $, 59(11)110401, 59(11)111701
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$ {\rm SU}(3) $, 58(11)111508
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$ {\rm SU}(N) $, 57(2)021701
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$ {\rm SU}(n) $, 56(11)111705
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$ {\rm su}(N) $, 57(2)022505, 57(2)022506
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$ {\rm SU}(p, q) $, 59(4)042202
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$ {\rm su}(r + 1)$, 58(5)053509
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$ {\rm U}(1) $, 56(10)101506, 58(10)102301
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$ {\rm U}(1)^2 $, 57(3)032502
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$ {\rm U}_q {\rm sl}(2 |1) $, 57(2)021707
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$ {\rm U}_q(\frak {sl}_2) $, 58(4)041702
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$ {\rm U}_q({\rm osp}(1 |2 n)) $, 58(7)071706
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$ {\rm U}_q(\widehat {\mathfrak {sl}_2}) $, 60(7)071704
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$ {\rm U}_{r, s}({\rm osp}(1 |2 n))$, 57(2)021706
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$ R^N $, 56(4)041503, 56(7)071507, 57(8)081501
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$ R^N$, 56(4)041504
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$ R^n $, 59(7)071507
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$ R(p, q) $, 60(2)023501
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$S$, 57(2)023503, 57(2)023516, 57(12)122105, 58(8)081701,
59(10)103506
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$ S P_q^{1 | 2} $, 58(2)023508
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$ \sigma $, 56(11)113507
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$ \sigma_k$, 59(7)072501
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$ S^n $, 56(2)023501
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$ \sum_s |p_s| + \mu $, 56(9)093503
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$T$, 56(11)112302
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$ \tau $, 59(9)091411, 59(12)122701, 60(11)113505
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$ \times $, 60(2)023507, 60(8)083511
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$ U(1) $, 56(12)121504
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$ U_q(G_2^{(1)}) $, 60(11)111703
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$ U_q(s l^{(M|N)}) U_q(s l^{(M|N)}) U_q(s l^{(M|N)}) $,
59(10)101701
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$ U_q(\widehat {gl2}) $, 57(7)071701
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$V$, 59(9)091404, 59(9)091409
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$ \varphi^4 $, 56(1)013302
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$W$, 56(1)011706, 57(2)021703, 57(5)051702, 58(11)111701,
60(5)053501
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$ \widehat {\mathfrak {sl}_2} $, 60(7)073507
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$ W_\infty $, 57(5)051705
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$ W_N $, 59(3)031701
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$X$, 58(5)052203, 59(6)061509
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$ Y(R) F^2 $, 57(3)032501
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$Z$, 58(5)052203
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$ Z_2 $, 57(2)021903
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$ Z_2 \times Z_2 $, 58(11)113501