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11: 3.7 Ordinary Differential Equations
12: 21.7 Riemann Surfaces
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21.7.7
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21.7.8
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21.7.9
âșwhere and are points on , , and the path of integration on from to is identical for all components.
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âșNext, define an isomorphism which maps every subset of with an even number of elements to a -dimensional vector
with elements either or .
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13: 16.1 Special Notation
14: 26.2 Basic Definitions
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âșUnless otherwise specified, it consists of horizontal segments corresponding to the vector
and vertical segments corresponding to the vector
.
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15: 21.5 Modular Transformations
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âșFor a matrix we define , as a column vector with the diagonal entries as elements.
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21.5.9
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16: 10.77 Software
17: 19.31 Probability Distributions
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âșIf is a column vector with elements and transpose , then
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18: 21.2 Definitions
19: 21.9 Integrable Equations
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âșwhere is a complex constant and , , , and are -dimensional complex vectors; see Krichever (1976).
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20: 31.17 Physical Applications
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âșWe use vector notation (respective scalar ) for any one of the three spin operators (respective spin values).
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