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S \sim \tilde { \psi } Q _ { o } \tilde { \psi } + g _ { s } ^ { 1 / 2 } \tilde { \psi } ^ { 3 } + \tilde { \phi } Q _ { c } \tilde { \phi } + g _ { s } \tilde { \phi } ^ { 3 } + \tilde { \phi } B ( g _ { s } ^ { 1 / 2 } \tilde { \psi } ) + \cdots .
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e ^ { A } = e ^ { A _ { 0 } } \left( t _ { 0 } - \mathrm { s i g n } ( m ) t \right) ^ { - \frac { m } { 2 } } \; , \; \; \; \; \chi = \chi _ { 0 } \left( t _ { 0 } - \mathrm { s i g n } ( m ) t \right) ^ { m } \; ,
"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"
g _ { J _ { 1 } \, J _ { 2 } } ^ { J } \bigl ( J _ { 1 } , M _ { 1 } ; J _ { 2 } , M _ { 2 } \vert J _ { 1 } , J _ { 2 } ; J , M _ { 1 } + M _ { 2 } \bigr ) \, \Bigl ( \xi _ { M _ { 1 } + M _ { 2 } } ^ { ( J ) } ( \sigma _ { 1 } ) + \mathrm { d e s c e n d a n t s } \Bigr ) \Bigr \} ,
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< \frac { 1 } { 2 } , m _ { s } | { \psi } _ { - } ^ { ( \frac { 1 } { 2 } ) } ( g ) > \equiv D _ { m _ { s } - \frac { 1 } { 2 } } ^ { ( \frac { 1 } { 2 } ) } ( g ) = < g , l + \frac { 1 } { 2 } | T _ { m _ { s } - } ^ { \frac { 1 } { 2 } } | g , l > .
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\Delta { \cal A } = \frac { 1 } { 2 } ( 1 + g ) .
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\frac 1 { \nabla ^ { 2 } } \, \delta _ { \Sigma } ^ { ( 2 ) } ( z - z _ { 0 } ) = - \frac 1 \pi \log { \cal E } ( z , z _ { 0 } )
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"
g x ( \alpha \cdot q , \xi ) \to \left\{ \begin{array} { c l } { { \mathrm { f i n i t e } , } } & { { \mathrm { f o r } \quad \pm \alpha _ { i } \in \Pi \quad ( \delta \leq 1 / h ) \quad \mathrm { a n d } \ \pm \alpha _ { h } \quad ( \delta = 1 / h ) , } } \\ { { 0 , } } & { { \mathrm { o t h e r w i s e , } } } \end{array} \right.
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\left( A _ { 0 } , A _ { 1 } , \phi , \pi _ { 0 } , \pi _ { 1 } , \pi _ { \phi } \right) \longleftrightarrow \left( \xi _ { 1 } , . . . , \xi _ { 6 } \right) ,
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\sigma _ { \pm } = \frac { \tau \pm \sigma } { 2 } \ .
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{ \cal R } = { \cal R } _ { r } \sin \eta , ~ ~ ~ \tau = { \cal R } _ { r } ( 1 - \cos \eta ) .
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\stackrel { \mathrm { G } } { { \mathcal L } } \, : = \frac { 1 } { 2 m } \left[ ( D _ { \alpha } \overline { { { \Psi } } } ) D ^ { \alpha } \Psi - m ^ { 2 } \overline { { { \Psi } } } \Psi \right] \, .
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\partial _ { \pm } = \frac { 1 } { 2 } \left( \partial _ { \tau } \pm \partial _ { \sigma } \right)
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V _ { \mu } ^ { s } ( x , p ) = { \pi } ^ { - 4 } \partial _ { \nu } ^ { ( x ) } \int d ^ { 4 } q e ^ { 2 i p . q } { \bar { \psi } } ( x + q ) { \frac { \sigma _ { \mu \nu } } { 2 m } } \psi ( x - q ) .
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\delta _ { { \hat { \xi } } _ { 2 } } L [ { \hat { \xi } } _ { 1 } ] = \left\{ L [ { \hat { \xi } } _ { 2 } ] , L [ { \hat { \xi } } _ { 1 } ] \right\} = L [ \{ { \hat { \xi } } _ { 1 } , { \hat { \xi } } _ { 2 } \} _ { \mathrm { \scriptsize ~ S D } } ] + K [ { \hat { \xi } } _ { 1 } , { \hat { \xi } } _ { 2 } ]
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\Delta = - D ^ { 2 } - \frac { \mathrm { i } } 2 \sigma _ { \mu \nu } F _ { \mu \nu } .
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\frac { d \Phi } { d r } = - \frac { \sqrt { 3 } } { 4 } \ell ( r ) ^ { \Lambda \Sigma } \, \mathrm { I m } { \cal N } _ { \Lambda \Sigma | \Gamma \Delta } \, f _ { ~ ~ A B } ^ { \Gamma \Delta } \, \frac { e ^ { U } } { r ^ { 2 } } \, .
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\delta \phi = 2 \alpha \frac { H _ { e } ^ { 2 } } { m ^ { 2 } ( \phi _ { 0 } ) } ( \cos ( m ( \phi _ { 0 } ) ( \tau - \tau _ { e } ) ) - ( \frac { \tau _ { e } } { \tau } ) ^ { 2 } ) - \alpha \frac { H _ { e } ^ { 3 } } { m ( \phi _ { 0 } ) ^ { 3 } } \sin ( m ( \phi _ { 0 } ) ( \tau - \tau _ { e } ) )
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r = \frac { \alpha } { \beta } \vert \sin \beta \left( \sigma - \sigma _ { 0 } \right) \vert
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\begin{array} { l l } { { f ( \psi ) = 1 + \frac { 1 } { R ^ { 2 } } \sum _ { r = 1 } ^ { N } m _ { r } ^ { 2 } ( \psi _ { r } ) ^ { 2 } + O ( \psi ^ { 3 } ) } } & { { \mathrm { w i t h ~ \frac { m _ { r } ^ { 2 } } { R ^ { 2 } } ~ \equiv ~ \frac { 1 } { 2 } ~ \partial _ { r } ~ \partial _ { r } ~ f ~ | _ { \ p s i ~ = 0 } ~ } . } } \end{array}
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H ( \omega , 0 ) = \frac { \phi _ { 1 } f _ { 2 } \partial _ { r } ( \phi _ { 2 } ^ { ( - ) } / A _ { - } ) - ( \phi _ { 2 } ^ { ( - ) } / A _ { - } ) f _ { 1 } \partial _ { r } \phi _ { 1 } } { \phi _ { 1 } f _ { 2 } \partial _ { r } ( \phi _ { 2 } ^ { ( + ) } / A _ { + } ) - ( \phi _ { 2 } ^ { ( + ) } / A _ { + } ) f _ { 1 } \partial _ { r } \phi _ { 1 } } \ .
"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"
\frac { d \phi ^ { i } } { d t } = - g ^ { i j } \frac { \partial W } { \partial \phi ^ { j } } \ ,
"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"
m _ { h } = \frac { g _ { s m } ^ { 2 } | \psi ( 0 ) | ^ { 2 } } { M _ { G } ^ { 2 } } = \frac { M _ { G } } { \sqrt { \pi } c _ { f } \alpha _ { s } \sqrt { N _ { s d } } }
"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"
e _ { \mu } ^ { f } = \left( { \frac { 1 } { 2 } } \left( e _ { \mu } ^ { [ + 2 ] } + e _ { \mu } ^ { [ - 2 ] } \right) , { \frac { 1 } { 2 } } \left( e _ { \mu } ^ { [ + 2 ] } - e _ { \mu } ^ { [ - 2 ] } \right) \right)
"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"
L = { \frac { 1 } { 2 } } ( \dot { x } ^ { 2 } + \dot { y } ^ { 2 } ) - \lambda \biggl [ y \biggl ( x ^ { 2 } + ( y - { \frac { 1 } { 2 } } ) ^ { 2 } - 1 \biggr ) \biggr ] ^ { 2 } .
"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"
\int \mathrm { d } ^ { 3 } { \bf r } \; \left| \, \psi _ { j } \left( { \bf r } \right) \right| ^ { 2 } = \frac { 1 } { 2 \vert E _ { j } \vert } \, , \quad j = 1 , \ldots , N \, ,
"iVBORw0KGgoAAAANSUhEUgAAAkAAAABACAAAAADXbpfDAAAHmUlEQVR4nO2c3XmjOhCGv+RJA9oSOCVwSmBLYEtwShAlQAmmBLsEU4JVgikBlaBzwZ8EEkgo3sPFvDdZx5qZb6SxGBk2HwphSJkEWryBgyJOof04p5T/GTRaNvW/9ZuUvFvEKbQf56zyAwtIpO2bhLxdxCm0H+es8r+CRif8TTJCOCjiFNqPc1b5YTsQQSygAiKioAIioqACIqKgAiKioAIiogg7xv8F5L3F5cA3rn/b7lxsZhGUYvB8qEDA53/zLtTa5KW/uE4+n+wZIGLWsmtnMfOLZ+dl/DhgGWhvkz+gZ6Gvymv55q6qcfDVV5RS6sU551wpzjnnm+m8eI6Ej75vx+Z9ghsT0nGllHriqVTmnqmViIF9u7XZrfOK52KQ3zHfue4jLk24X3Br1iN6FvqqcK78UzQHd55z0u9AHJ1SSpV4+Fn1qsuAwRZeLDNeP25KKXVTxxb0gB2PiTfJvzL/fXiIo5ssZ+EYcxb6qgy+/VJcDu6XY5e+gNI+iQvzVqyUykMGW+DpYuouw7Q+zSV5+X7CQ+3GOTXtfMON8tPF+C37IaJuspqFQBkTQxb6qsy+n/tVvhp88fpgfAKAFCkAoMkCmicR2Xk2KRPmb9J777h4Mv3XredNxFC7NrHaeYYb5Qt2Wbh12w8RdZP1LITJmBiy0Fdl9r2cGgvrwcNy7PAJAA0yAGjbNEDxPaTaRoSc7fNUmm/mNQCI+pbY53THdahdnRyz6xnl19d9ZWOeQ0TdZD0LXsi5vHrvYxb6qky+fVJcD869nh75BADRF9BQR57cUwCQvz96PKLJopD1WNYFB2DOHZMSEPcrE161b0YPsgOaopLyu9mN58pvkp/ubMRT0lNE3cQyCx7I71oUf1rN+5TFfd4DJt8+U2MZzKSXMKWUShPOOeep1gLl2Yz9sNV3T5eb4p7X6y4t1XSNfpWWnj17qBcDYP7+4e7/5uhhdup66RRXXfJa25lmjvys8m32U9JTxENuTNJSqSu62fucxfy1zOTbMjUrrIMznyPVFwApeAkA/2gb0G238jIAuJdM+rZDleRAlfcvag7YLphJ5+NqQIseZId79WRtApbV5badKz+X/BVj0lrEI24MCskBmbHZ+5z9vISTb5+pCRps8AWtBbpsj50uP3iM/8iBewphufR9a01gmQJAnRRgeb8WjawAib1G8bsFIKWYnRginNEtdsXYBKQlUF0YmgxYNH1rM0cEh3yb3CFpa0R/N6IY3yxT1BcAIoU5pX4SLeuyMdiDL9hbIK3bRTp08JmhdBxwv2kT3Iphh8GqtxSS59OL+xWArHvFNcuXg3UnTaN/aE0RenTNjcUuHzUyAKLsj0TCDGwxs0fQ5VdyWsK1/ZS0NaK3G+15xASNzADcH4sp7ZmWzeF7vS7LwRvLYeML0+ldMO3TofdcyVBAibF2wye6hX5AbNyxk35gm2Bo2QbDtm6yAMWmiDn6nhtzr+mdVMnOnuuIoMsvskz+frgOyXPSloj+bsCMPTAFGmRNok/pwLjPBviOWg58Or4FKjXsHc7wjHeVarLRumWyRAIQNQCB8SsYAEk52dguhdvM0TU3+1watAlE89gfaomgy5dVBpY5j6BT0paIAW4M+n4gg0i0KZ3ebMN9by5H82v7/PbV1gKiKFHIFkXIbdi8by3rJ5A2/Q5bQ1aZsym8VQwiKdFWd6Q5UAsII2Ib/s2SHj2AsiqQFLh51Nwqgil/XC8XY9KriGFudNi1yAX/vmveZ3KRBPreW469s7zHSU3n+RgP9a9L/0Mp1XVKKdXlr9dN5Rt3Yx/2LwTG+zSl/e7L+kCriZiir2/3rOyeWvzu4roTvDDbiqCUekApxfW7EcuwY1B3RC83RtZPpbqn4X2Se/Hwvc3OciwIex5IVgmrZf8xSiAZ+m6i/1j94UmdI6lLp/nODiPsO8lySzNFAK5tZGGnmwGMuXbKxe+3IvjYT0m7I3q5WWWdGt5HhlX5CRzLsSDsicSKX/Ibfvcvysp8s8kg2fJkHEDtEMwWk2SI2GBhZ5q1zov1MtxOEABjT75t747o5cY36+Wq2Hx74VqOBYEFVAFIRX89XTZmDACaoDOgjvD9hBoi/DHN5JE7eRbSRALSR/lmxH03vlmv22V/iTq+yxFWQKwFwMa+KmNGg/Uo7rJq9u8tLmiKVhQtIH0rzxSxdONptncLa0Ooya1qa+x/G7AXcdeNPWsLi1Xx8a0TvBzevdXE8PSZhfLA050HcYt4h9kWneNo8A43B+X/kEQr4QXUMedtvshHFH9GxBvMzsIZ5X+E/n0g/GHOq1TQA2lRbIh4g9lZOKP84P8XVm0k8dfqZ0vEz5udhVPKDy2gWl7h96DRGzko4hTaj3NO+YEF1KAExP/8l44OijiF9uOcVH5YDySKFIDwuAf5Rg6KOIX245xVflgB/ZIAkLzeo+W9Ik6h/ThnlR9+CiMIDfrrHEQUVEBEFFRARBRUQEQUVEBEFFRARBRUQEQUVEBEFFRARBRUQEQUVEBEFFRARBRUQEQUVEBEFFRARBRUQEQUVEBEFFRARBRUQEQUVEBEFFRARBRUQEQUVEBEFFRARBRUQEQU/wGq7/L+1B/LJwAAAABJRU5ErkJggg=="
{ \cal H } = { \frac { 1 } { 2 } } ( \pi _ { \phi } - e A _ { 1 } ) ^ { 2 } + { \frac { 1 } { 2 } } \pi _ { 1 } ^ { 2 } + { \frac { 1 } { 2 } } \phi ^ { 2 } + \pi _ { 1 } A _ { 0 } ^ { \prime } + e \phi ^ { \prime } A _ { 0 } + { \frac { 1 } { 2 } } a e ^ { 2 } ( A _ { 0 } ^ { 2 } - A _ { 1 } ^ { 2 } ) .
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\Phi ( \omega ) \sim { \frac { 2 \omega ^ { D - 2 } } { ( 4 \pi ) ^ { ( D - 1 ) / 2 } } } \sum _ { n = 0 } ^ { \infty } { \frac { c _ { n } } { \Gamma \left( { \frac { D - 1 } { 2 } } - n \right) } } \omega ^ { - 2 n } ,
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T ^ { 0 } = \frac { 1 } { 4 \pi \kappa _ { B } k } \frac { ( d - 2 k - 1 ) } { r _ { + } } .
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\int _ { \beta } \Omega ^ { ( 1 , 0 ) } = \frac { \sqrt { 6 } } { \pi } ( \pm \sqrt { B ^ { \prime } } ) ^ { - 1 / 2 } \, ( \pm k _ { \mp } ^ { 2 } ) ^ { - 1 / 2 } \, \, { \bf K } ( k _ { \mp } ^ { - 2 } )
"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"
2 \kappa _ { 1 1 } { } ^ { 2 } T _ { 3 } { \tilde { T } } _ { 6 } = 2 \pi n
"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"
V ( \Phi ) = \frac { m ^ { 2 } } { 2 } | \Phi | ^ { 2 } + \frac { \lambda } { 4 ! } | \Phi | ^ { 4 } ,
"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"
( c _ { 0 } ^ { ( 1 ) } + c _ { 0 } ^ { ( 2 ) } + c _ { 0 } ^ { ( 3 ) } ) | V _ { 3 } \rangle = 0 , \ \ c _ { 0 } | I \star A \rangle = | I \star ( c _ { 0 } A ) \rangle , \ \ \forall A
"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"
e ^ { i \theta } = { \frac { p - q \tau ^ { * } } { | p - q \tau ^ { * } | } } ,
"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"
S [ \vec { r } ] \ = \ \int d ^ { D } \! x \ { \frac { 1 } { 2 } } ( \nabla _ { \! x } \vec { r } ) ^ { 2 } \ + \b \ \int d ^ { D } \! x \int d ^ { D } \! y \ \delta ^ { d } ( \vec { r } ( x ) - \vec { r } ( y ) ) \ .
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\begin{array} { l l } { { { \cal L } _ { K } = } } & { { \frac { 1 } { 4 } F _ { \mu \nu } F ^ { \mu \nu } - ( 1 - g ^ { 2 } \zeta \eta ^ { 2 } ) \tilde { G } _ { \mu } \tilde { G } ^ { \mu } + 2 ( m + g h \zeta \eta ^ { 2 } ) A _ { \mu } \tilde { G } ^ { \mu } + } } \\ { { } } & { { - 2 h \zeta \eta ^ { 2 } \Sigma \partial _ { \mu } A ^ { \mu } + h ^ { 2 } \zeta \eta ^ { 2 } A _ { \mu } A ^ { \mu } + \zeta \eta ^ { 2 } \partial _ { \mu } \Sigma \partial ^ { \mu } \Sigma , } } \end{array}
"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"
- \frac { R ( P ) } { 2 } | \Phi ( P ) | ^ { 2 } - \frac { 1 } { 2 } | \Phi ( P ) | ^ { 4 } \ge 0
"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"
\Gamma ( s + 2 n - 1 ) \zeta _ { R } ( s ) \zeta ( \frac { s + 2 n - 1 } { 2 } | \L _ { 3 } ) \; \beta ^ { - s } \: , \nonumber
"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"
\sigma _ { a b } = m ^ { 2 } \delta _ { a b } + v _ { a b } ,
"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"
\mathcal { F } _ { \mu \nu } ^ { a } = \left( \begin{array} { c c c c c c c } { { 0 } } & { { 0 } } & { { 0 } } & { { 0 } } & { { 0 } } & { { 0 } } & { { 0 } } \\ { { 0 } } & { { 0 } } & { { \mathcal { F } _ { 1 2 } ^ { a } } } & { { 0 } } & { { 0 } } & { { 0 } } & { { 0 } } \\ { { 0 } } & { { - \mathcal { F } _ { 1 2 } ^ { a } } } & { { 0 } } & { { 0 } } & { { 0 } } & { { 0 } } & { { 0 } } \\ { { 0 } } & { { 0 } } & { { 0 } } & { { 0 } } & { { \mathcal { F } _ { 3 4 } ^ { a } } } & { { 0 } } & { { 0 } } \\ { { 0 } } & { { 0 } } & { { 0 } } & { { - \mathcal { F } _ { 3 4 } ^ { a } } } & { { 0 } } & { { 0 } } & { { 0 } } \\ { { 0 } } & { { 0 } } & { { 0 } } & { { 0 } } & { { 0 } } & { { 0 } } & { { \mathcal { F } _ { 5 6 } ^ { a } } } \\ { { 0 } } & { { 0 } } & { { 0 } } & { { 0 } } & { { 0 } } & { { - \mathcal { F } _ { 5 6 } ^ { a } } } & { { 0 } } \end{array} \right) .
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"
G ( \mu ) = G _ { 0 } l ^ { 1 - d } W ^ { \Delta } F \left( \Delta , \Delta - \frac { d } { 2 } + \frac { 1 } { 2 } , 2 \Delta - d + 1 , W \right) ,
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w ( m ) = w _ { 0 } ( m \sqrt { \alpha \prime } ) ^ { - a } e ^ { b m \sqrt { \alpha \prime } }
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Z _ { 3 } = \prod _ { i = 1 } ^ { 3 } e ^ { \frac { i \pi } { 4 } \mathrm { s i g n } ( p _ { i } q _ { i } ) } \exp \left( \frac { i \pi } { 2 K } \frac { r _ { i } } { p _ { i } } \right)
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d s ^ { 2 } = a ( \Sigma ) \left( - d \Sigma ^ { 2 } + d \chi ^ { 2 } + \sinh ^ { 2 } \chi d \varphi ^ { 2 } \right) ,
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"
S _ { 2 } ( \phi , \phi ) = - \int d ^ { D } X \sqrt { - G } \left\{ ( D _ { M } \phi ) ^ { \dagger } D ^ { M } \phi + \frac { 1 } { 2 } \phi \frac { \partial ^ { 2 } U } { \partial \Phi ^ { 2 } } \phi + \frac { 1 } { 2 } \phi ^ { * } \frac { \partial ^ { 2 } U } { \partial { \Phi ^ { * } } ^ { 2 } } \phi ^ { * } + \phi ^ { * } \frac { \partial ^ { 2 } U } { \partial \Phi \partial \Phi ^ { * } } \phi \right\} ~ ,
"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"
\frac { 1 } { \epsilon } \approx \ln ( \frac { 1 } { H _ { 5 } \delta } ) .
"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"
Z _ { c y l } ^ { k / 4 } = \sum _ { j = 0 } ^ { k / 2 } \ \chi _ { j } ( \frac { i t } { 2 } ) .
"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"
\tilde { \phi } , \: \tilde { \psi } , \: \tilde { H }
"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"
\frac { p _ { i } } { m } - \frac { \varepsilon _ { i j } E _ { j } } { B _ { c } } = 0 .
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F _ { i j } = \sum _ { k = 1 } ^ { [ \frac { n } { 2 } ] } H _ { k } ( \delta _ { i } ^ { k } \delta _ { j } ^ { n + 1 - k } - \delta _ { j } ^ { k } \delta _ { i } ^ { n + 1 - k } )
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S [ h _ { g } , X ] = \frac { 1 } { 4 \pi \alpha ^ { \prime } } \int \sqrt { h } h ^ { a b } \partial _ { a } X ^ { \mu } \partial _ { b } X ^ { \mu }
"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"
\delta \sigma \propto \omega ^ { 3 } R ^ { 6 } \ln ( \omega R ) ,
"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"
{ \cal R } _ { a b c d } = \frac 1 2 ( G _ { a d } G _ { b c } - G _ { a c } G _ { b d } ) { \cal R } + G _ { a c } { \cal R }
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( \tilde { X } ^ { I } ; \tilde { F } _ { I } ) | _ { \mathrm { 1 - l o o p } } = ( 1 , T ^ { a } \eta _ { a b } T ^ { b } , i T ^ { a } ; i S , i S T ^ { a } \eta _ { a b } T ^ { b } + 2 i h ( T ^ { a } ) - i T ^ { a } { \frac { \partial h } { \partial T ^ { a } } } , - S T ^ { a } + { \frac { \partial h } { \partial T ^ { a } } } )
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C _ { i _ { p } \, j _ { q } } ^ { k _ { s } } = \left\{ \begin{array} { l l l } { { 0 , } } & { { \mathrm { i f } \ p + q \neq s } } \\ { { c _ { i _ { p } j _ { q } } ^ { k _ { s } } , } } & { { \mathrm { i f } \ p + q = s } } \end{array} \right. \quad \begin{array} { l } { { p = 0 , 1 , \ldots , n } } \\ { { i _ { p , q , s } = 1 , 2 , \ldots , \textrm { d i m } \, V _ { p , q , s } \; , } } \end{array}
"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"
P _ { \pm } \equiv - i \nabla _ { \pm } \equiv - i ( \partial _ { \pm } - i A _ { \pm } ) ,
"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"
U ( a , b , z ) = \frac { 1 } { \Gamma ( a ) } \, \int _ { 0 } ^ { \infty } d t \, t ^ { a - 1 } ~ ( 1 + t ) ^ { b - a - 1 } ~ e ^ { - z t }
"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"
p _ { d } = p _ { d } ( n , L ) = ( n + \frac 1 { 2 } ) \frac { \pi } { L } , \, \, \, \, \, n = 0 , 1 , 2 , 3 , . . .
"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"
( \Delta \otimes 1 ) \Delta ( P _ { \mu } ) = \Delta \cdot ( \Delta \otimes 1 ) ( P _ { \mu } ) \, ,
"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"
\chi _ { i } \left( - \ { \frac { 1 } { \tau } } \right) \ = \ \sum _ { j } \ S _ { i j } \ \chi _ { j } ( \tau ) \ \qquad \chi _ { i } ( \tau + 1 ) \ = \ \sum _ { j } \ T _ { i j } \ \chi _ { j } ( \tau ) \ ,
"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"
S ( \phi ) = \int d x \left( \frac { 1 } { 2 } ( \partial _ { \mu } \phi ) ^ { 2 } - \frac { \mu ^ { 2 } } { 2 } \phi ^ { 2 } - \lambda \, \phi ^ { 4 } \right) .
"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"
\widetilde { G } ( x _ { 1 } , x _ { 2 } ) = \omega ( A \longrightarrow f ^ { c ( x _ { 1 } , x _ { 2 } ) } ) G ( A \mid x _ { 1 } , x _ { 2 } )
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\frac { \partial } { \partial t } \left( \begin{array} { c c } { { b } } \\ { { { \overline { { b } } } } } \end{array} \right) = \left( \begin{array} { c c } { { B } } \\ { { { \overline { { B } } } } } \end{array} \right) ,
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\Phi ^ { - } = - \frac { \partial ^ { I } } { \partial ^ { + } } \Phi ^ { I } + \frac { d - 3 } { \hat { \partial } ^ { + } } \Phi ^ { z } \, .
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A _ { 4 } = { \frac { \mathrm { i } } { 2 } } { \frac { \nabla \rho } { \rho } } \cdot \vec { \tau }
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E _ { \pm l } ^ { \pm } = \frac { 1 } { \sqrt { L } } \sum E _ { \pm } ^ { \pm } ( q ) e ^ { \mp i q l }
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\left. \begin{array} { l } { { \left[ q _ { \mu } , q _ { \nu } \right] = i Q _ { \mu \nu } ( g ) } } \\ { { { } } } \\ { { R _ { \mu \nu } - ( 1 / 2 ) R g _ { \mu \nu } = 8 \pi T _ { \mu \nu } ( \psi ) } } \\ { { { } } } \\ { { F ( \psi ) = 0 , } } \end{array} \right.
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K _ { l + 1 / 2 } ( M R ) = 0 , \forall l \geq 0 .
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[ \varphi ( x ) , \pi _ { \varphi } ( y ) ] = i \delta ( x - y ) \ .
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\tilde { S } ^ { \xi } ( u ) = e ^ { - r ( \nu u ) ^ { 2 \epsilon } } \tilde { S } ^ { \xi = 0 } ( u )
"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"
Q ( \eta ) = { \frac { k } { 2 \pi } } \int g _ { a b } \eta ^ { a } A _ { k } ^ { b } d x ^ { k } .
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Q _ { - } ~ \to ~ Q _ { + } ~ = ~ \bar { \eta } ^ { \mu } \partial _ { \mu } + ( - F _ { \mu } + \Gamma _ { \mu \nu } ^ { \rho } \bar { \eta } ^ { \nu } \eta _ { \rho } ) { \frac { \partial } { \partial \eta _ { \mu } } } + \partial _ { + } \phi ^ { \mu } j _ { \mu }
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d _ { Q } \big ( T _ { 1 } ^ { h } ( x ) + T _ { 1 } ^ { u } ( x ) \big ) = : \partial _ { \nu } ^ { x } T _ { 1 / 1 } ^ { \nu } ( x ) = \mathrm { s u m ~ o f ~ d i v e r g e n c e s } \, .
"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"
\widetilde \chi ^ { ( 3 ) } \left( e _ { i } , e _ { j } \right) = \chi _ { F } ^ { ( 3 ) } \left( e _ { i } , e _ { j } \right) + \sum _ { k = 1 } ^ { 3 h - 3 } a _ { k } \oint _ { \cal C } \Omega ^ { k + 1 - h _ { 0 } } \left[ e _ { i } , e _ { j } \right] , \qquad h _ { 0 } \equiv { \frac { 3 } { 2 } } h .
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b ^ { p } < b \, , \qquad a ^ { p } > a \, , \qquad b > a \, ,
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Y \equiv { \cal O } S _ { i } = \left[ \int g ( p ) \phi ( p ) { \frac { \delta } { \delta \phi ( p ) } } - { \frac { 1 } { 2 } } \int { \frac { g K } { p ^ { 2 } } } { \frac { \delta } { \delta \phi ( p ) } } { \frac { \delta } { \delta \phi ( - p ) } } \right] S _ { i } .
"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"
\omega _ { - } = \left( \begin{array} { c c } { { \Sigma _ { - } ^ { ( 1 ) } } } & { { 0 } } \\ { { I _ { n } } } & { { \Sigma _ { - } ^ { ( 2 ) } } } \end{array} \right) , \qquad \omega _ { + } = \left( \begin{array} { c c } { { 0 } } & { { \Gamma ^ { ( 1 ) - 1 } \Gamma ^ { ( 2 ) } } } \\ { { 0 } } & { { 0 } } \end{array} \right) ,
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f ( x ^ { W } , x ^ { 1 1 } ) = k ( x ^ { W } , x ^ { 1 1 } ) + F ( x ^ { 1 1 } ) \; .
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{ \cal G } = \frac { - \pi Y } { U _ { 2 } ^ { 2 } \tau _ { 2 } } | A | ^ { 2 } - 2 \pi i T ( n _ { 1 } k _ { 2 } + n _ { 2 } k _ { 1 } ) + \frac { \pi b } { U _ { 2 } } ( V \tilde { A } - \bar { V } A )
"iVBORw0KGgoAAAANSUhEUgAAAIAAAAAgCAAAAAD/SS/5AAACG0lEQVR4nO2WzbHiMBCEP6hNQCkoBRGCCMEbAoQgQjAh2CHgEFAIKAQcAg5h3sF/kpEfcNqqLfoErZ6mPRpZbCyYkrdwClCa97QfwIk8Cnu4i1TWXmRGhr1ylRXkPV4DnIg4LiLywCVrz+wvAVY8XmILgEEBXrukN3l2DZ+pJ/QBFABnp5K1PLuGz9SLANBCrQ7L1Ty7hs/UE5yICE4e+ml/n9h5BuxssFTf75mtzpLzDACcrQX8cR/ieD37jChWqu729VLrj/vA+W/++f+MH7rmBvjjzceb2LPvomtu1Hr5VvHHm1e62vnso0wdOBUKwkmfjY6WT4UCaJrWp3X7zYRU3Q35p5LR0ywcBgwdMJ2/A13r4t8f2PZo9e6Q5i+7J6tBDWnJ6NmunU/Xz9RFROTOY5yniC2ciC3TIcygV1dFWjJ52utsnBlCWwB4nZ5iWwChOdD5N+4AW4Bv3KJk9Cya7B4MW3AdOtf3OWAjNmhNQ/4wxLgCGO1NWjJ40iozGUfYJt98PwDHKtZp9V4DAFDGzyVtPXsSrFoYA9ExBOhCBcAlPgiYdqd1wvyG1swloTlMntAujYcATZj+D3jdP2giq9tbZ3YH4BSeRz+LsSSY2RPVLYwHRANZmdxVbp1IqdaHf4GqmEvK2FPdsvpN9Cb1JneThVp16oM77twaM5eMnr62+WsqDvBPsH0t+Qb4BvgG+Ab4BvjPA/wAWbzWghKJY3oAAAAASUVORK5CYII="
[ V _ { f } , V _ { g } ] = V _ { \{ g , f \} } ,
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\psi _ { p } = E _ { p \sigma } ( x ) \omega _ { \sigma } = N ( n ) e ^ { i ( p _ { 0 } x ^ { 0 } + p _ { 2 } x ^ { 2 } + p _ { 3 } x ^ { 3 } ) } D _ { n } ( \rho ) \omega _ { \sigma }
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\int _ { p / \widetilde { \eta } ^ { 1 / 2 } } ^ { 1 } \sqrt { \widetilde { \eta } - \frac { p ^ { 2 } - 1 / 4 } { z ^ { 2 } } } \; d z \approx \left( n _ { r } - \frac { 1 } { 4 } \right) \pi \; ,
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- \frac { ( k + 2 ) } { 4 \pi } \, \epsilon ^ { 0 i j } \partial _ { i } C _ { j } = J ^ { ( m ) 0 } \, ,
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\bar { Z } ( z ^ { \prime } ) = \bar { K } ( z ; i _ { B } ) \bar { Z } ( z ) G ( i _ { B } )
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A ( x ) = A ^ { a } ( x ) \frac { \lambda ^ { a } } { 2 } \quad \mathrm { a n d } \quad \Pi ( x ) = \Pi ^ { a } ( x ) \frac { \lambda ^ { a } } { 2 } .
"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"
\left| \xi _ { 1 } , \xi _ { 2 } , \ldots , \xi _ { n } \right\rangle = \prod _ { i = 1 } ^ { n } C ^ { + } \left( \xi _ { i } \right) \left| 0 \right\rangle .
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m ^ { 2 } e ^ { - m ^ { 2 } s } = - { \frac { d } { d s } } e ^ { - m ^ { 2 } s } ~ ~ ~
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\left. \tilde { { \cal R } } ( g ) \right\vert \sb { \phi ( \tau ) = n x ( \tau ) } = { \cal R } ( g ) , \quad \left. \tilde { K } \right\vert \sb { \phi ( \tau ) = n x ( \tau ) } = K , \quad \left. \tilde { B } \right\vert \sb { \phi ( \tau ) = n x ( \tau ) } = B ,
"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"
e x p ( i \Gamma ^ { ( 1 ) } ) = \int D \psi _ { q } D \bar { \psi } _ { q } S ^ { ( 2 ) } [ \psi _ { q } , \bar { \psi } _ { q } ]
"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"
\exp ( - \mathrm { F i g . ~ 4 ( c ) } ) = - ( \alpha ^ { \prime } g ) ^ { 2 } \ln ( \varepsilon ) \int _ { 0 } ^ { 2 \pi } d \theta ~ \mathrm { T r } ~ { \cal P } \left( U [ A ] ~ [ D _ { a } F _ { b c } , F ^ { b c } ] \partial _ { \theta } \overline { { { X } } } ^ { a } \right) ,
"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"
\Phi ^ { - 1 } = \Phi _ { 0 } ^ { - 1 } + \nu \lambda _ { 1 0 } , \quad z = z _ { 0 } - \nu ^ { - 1 } ( \Phi - \Phi _ { 0 } ) .
"iVBORw0KGgoAAAANSUhEUgAAAYAAAABACAAAAAA2M/9jAAAGAUlEQVR4nO1b7bWjLBic3ZMGeEtgS2BLICW4JXhLMCVoCVqCliAlSAlagpTA+4MkokL8WM91ycn8uhdx5sGRr0fyQ+MtkCVnR7ATP88O4CCoswPYizcxQLKzI9iLNzBAdIDgEGfHsQ/hG5DR3wqKdNcwHQjeAEkBAoAGOgtfzg5gF9Sfx185Y7fITAH8xID2I0wDSG39U6UQcbDLoMAM6DICJGRarIgKdSPwI6iNWJGVDJWKR4XyFkmq5q6EgaB6gPzKGdBN1vyslojdNwSAoAwoQAXEfLYV4T7/wAzgANJ5uQp0+AG8BgiB6Ljd/aoJco0kcy81HZ5s5/bAEfsKtg2C2oW81i1LnJf2YA3TGkmY681W/b9pzvy2FWwbBN0GkEbrEu0qhmU05YpKayTjRGut080G/EVzHLGvYNsgOE1FyGsBgCmAoFvXh173xVmmrBPOPdMaybQrRHbbPpjsbI4ny+djU0KIhSou3I1IGXKtdUISyntTQra9K06kLel1olvUj5IyLmk/Fh1qL0o2db9UxUW8intGYsfecnA3212r5nFd5zzpHVVe4TkE1Wi1jpJe65y1WuuWbu7pczRlS7ROtE6eBtAyHvpmjVZr3Uem4BBJm9jCdu5p7NQa00dsNVqt87vj0ePKWsGnASkdlffR7ofR8wdarZNYN6U1ldXo24HZiObwSOa7Y5i0Zs7tofbHbnXiCVtKtW4Q6Xs15hb04bkMlaMVnspy0oFuGzPveJkpE5RYi3Yjara2DsluXwCYtsbB7aH2x27t/yZskgPF4yrlooq2PL/nJFzZU5v84lIUB21vRpmyccONqOBHS45b8xfcQ+yDpVO2igHDw2aQmwQvAGRBwIyFKgOQkKuqALK4v5nAlaosb0plz0zZTUpyZSks0aqAVJKl+yQdeLamkl1edYrFWMPtCH4Uu4gyqC4nsNmsJ/fkwbjKIrQuSa81NYMma7VO0uk4lScWvIv6nDZal9PVh25GJbjfbomW7r2Itqfu9RiIE81Zowl3VptSu4MfYm8R91rz8aOxtPC4wjbuNy7ovlICUAoAAhSoZs4xe9zwDWzuVOUkUyZgro9Ej/yUNRALhi5iSFaxe4IfYheICSanX6xGxJk0ZUrybRPXBRliADIygVxZ1M4quXc+hb3RYJEvVTnKlMm7f7aoiHzcUgnDbQpv8nVbWGoTU9p1HJilcpzUnuCH2CVns1CtRtAkM3Wr5cTUGBdUHIBUHAB4UogsXfltadIvfKnKUVF3b6Il2nWOd9RwK8oMt0G08DKTETF1vQ0+ak/wQ4mIAFRjQvvJJVUVA4BINu7TL1IxAJUZDZCmMrt5XppHAx5vwVTJk6oc4d7JbVHpekymmhhTrmjaqDXSGZCTeil485aI0Ttna3U0L2IASpYbF88/TUSS4wZc/wNYPF89MW5h4TG8HibEsFp7iEoOVAuDywYMxBCbk0beMAQ4oKoYN7dWAa4AoEqAYnb3q6TQhVEFFOZoX5cCkPPPS6saYm7LXr5J8k5li0oGJR3TwC6MWuMa2zxYCl6a0SayJ2FbS1WECQ50XMhZB+h+8Xpa9sQFeUYkSWTGgUQJiK2zyAPpV0Glil/2v4cBtmhcVHL3iYauY+MOaxFLst6ApeBlBIAxKexILS3yx5xLkhnQzO4mr95grfu617o1q9d6x8p7WDUvpiqT6PGXJdp6syaL+wA7tToj7l8tyGfUr4Nv7tw+rf34xmMpsouu0abP5xVbmM9+paJodyWMFqm/C99owC80v5tDP5+La69UsAfTDb7xVEREsvLY4wvj1GqY+M6Tcfuzyx78Uf7VRSgI62jiCDcpCWUH5E9PRcAGAD/Ko/YP5yHkH2iIdTvEfxshGyB3fjP9pxCyARtSDf8ugjbgDUagoA0QbzAChWyAfIc5+GPA2QjYgC78TQDCNUBWni+OoSHUnfDxqdWTEKoBN6IO/A3ViQjVgONTqychWAPeBaFOwm+DjwEn42PAyfgYcDI+BpyMjwEn42PAyfgYcDI+BpyMjwEn42PAyfgYcDI+BpyM/wHvcbInr2fofgAAAABJRU5ErkJggg=="
d \hat { s } ^ { 2 } = - e ^ { - \psi } f d t ^ { 2 } + \frac { e ^ { - \psi } } { f } d r ^ { 2 } + e ^ { - \psi } h ^ { 2 } d \Omega ^ { 2 } \; .
"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"
[ h _ { i } , h _ { j } ] = 0 , \; [ h _ { i } , E _ { j } ] = a _ { i j } E _ { j } , \; [ h _ { i } , F _ { j } ] = - a _ { i j } F _ { j } ,
"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"
\delta ^ { G } \big ( \hat { X } ^ { \mu } \star \Phi ( x ) \big ) = \mathrm { i } \epsilon ( x ) \star \big ( \hat { X } ^ { \mu } \star \Phi ( x ) \big ) ~ .
"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"
\xi _ { j } \rightarrow \xi _ { j } ^ { \prime } = \phi _ { j } ( \xi _ { i } ) ,
"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"
\eta _ { i } ^ { ( 3 ) } \ = ( \xi - a _ { l _ { 1 } } l ) ^ { 1 / 2 } ( \xi - a _ { l _ { 2 } } ) ^ { 1 / 2 } p _ { k - 1 } ( \xi ) \ , \quad l _ { 1 } \ne l _ { 2 } ; i \ne l _ { 1 , 2 } ; i , l _ { 1 , 2 } = 1 , 2 , 3
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W _ { \pm } ^ { 1 } = \mp 2 \int ( \xi ^ { \pm } + h _ { \mp \mp } \xi ^ { \mp } ) ( \partial _ { \pm } ) ^ { 3 } h _ { \mp \mp } \ ,
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\delta \left( \omega - \left| \langle \vec { \Omega } [ \tilde { x } ^ { \mu } ] \rangle \right| \right) \, .
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g ^ { \ddag } = \left( \begin{array} { c c c } { { 1 + { \frac { 1 } { 4 } } \eta \eta ^ { \diamond } } } & { { { \frac { 1 } { 2 } } ( b \eta ^ { \diamond } + a ^ { \diamond } \eta ) } } & { { - { \frac { 1 } { 2 } } ( a \eta ^ { \diamond } - b ^ { \diamond } \eta } } \\ { { { \frac { 1 } { 2 } } \eta ^ { \diamond } } } & { { a ^ { \diamond } ( 1 - { \frac { 1 } { 8 } } \eta \eta ^ { \diamond } ) } } & { { b ^ { \diamond } ( 1 - { \frac { 1 } { 8 } } \eta \eta ^ { \diamond } ) } } \\ { { { \frac { 1 } { 2 } } \eta } } & { { - b ( 1 - { \frac { 1 } { 8 } } \eta \eta ^ { \diamond } ) } } & { { a ( 1 - { \frac { 1 } { 8 } } \eta \eta ^ { \diamond } ) } } \end{array} \right)
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\sum _ { n = 1 } ^ { \infty } \frac { \cos n x } { n ^ { 2 } + a ^ { 2 } } = - \frac { 1 } { 2 a ^ { 2 } } + \frac { \pi } { 2 a } \frac { \cosh a ( \pi - x ) } { \sinh \pi a }
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\varepsilon = \zeta \otimes \chi _ { 1 } + \zeta ^ { * } \otimes \chi _ { 2 } ^ { * } \ .