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Jacobi Theta Functions -- from Wolfram MathWorld

The Jacobi theta functions are the elliptic analogs of the exponential function, and may be used to express the Jacobi elliptic functions. The theta functions are quasi-doubly periodic, and are most commonly denoted theta_n(z,q) in modern texts, although the notations Theta_n(z,q) and theta_n(z,q) (Borwein and Borwein 1987) are sometimes also used. Whittaker and Watson (1990, p. 487) gives a table summarizing notations used by various earlier writers. The theta functions are given in the...



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Jacobi Theta Functions -- from Wolfram MathWorld

https://mathworld.wolfram.com/JacobiThetaFunctions.html

The Jacobi theta functions are the elliptic analogs of the exponential function, and may be used to express the Jacobi elliptic functions. The theta functions are quasi-doubly periodic, and are most commonly denoted theta_n(z,q) in modern texts, although the notations Theta_n(z,q) and theta_n(z,q) (Borwein and Borwein 1987) are sometimes also used. Whittaker and Watson (1990, p. 487) gives a table summarizing notations used by various earlier writers. The theta functions are given in the...



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https://mathworld.wolfram.com/JacobiThetaFunctions.html

Jacobi Theta Functions -- from Wolfram MathWorld

The Jacobi theta functions are the elliptic analogs of the exponential function, and may be used to express the Jacobi elliptic functions. The theta functions are quasi-doubly periodic, and are most commonly denoted theta_n(z,q) in modern texts, although the notations Theta_n(z,q) and theta_n(z,q) (Borwein and Borwein 1987) are sometimes also used. Whittaker and Watson (1990, p. 487) gives a table summarizing notations used by various earlier writers. The theta functions are given in the...

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      Jacobi Theta Functions -- from Wolfram MathWorld
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      The Jacobi theta functions are the elliptic analogs of the exponential function, and may be used to express the Jacobi elliptic functions. The theta functions are quasi-doubly periodic, and are most commonly denoted theta_n(z,q) in modern texts, although the notations Theta_n(z,q) and theta_n(z,q) (Borwein and Borwein 1987) are sometimes also used. Whittaker and Watson (1990, p. 487) gives a table summarizing notations used by various earlier writers. The theta functions are given in the...
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      The Jacobi theta functions are the elliptic analogs of the exponential function, and may be used to express the Jacobi elliptic functions. The theta functions are quasi-doubly periodic, and are most commonly denoted theta_n(z,q) in modern texts, although the notations Theta_n(z,q) and theta_n(z,q) (Borwein and Borwein 1987) are sometimes also used. Whittaker and Watson (1990, p. 487) gives a table summarizing notations used by various earlier writers. The theta functions are given in the...

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      Jacobi Theta Functions -- from Wolfram MathWorld
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      The Jacobi theta functions are the elliptic analogs of the exponential function, and may be used to express the Jacobi elliptic functions. The theta functions are quasi-doubly periodic, and are most commonly denoted theta_n(z,q) in modern texts, although the notations Theta_n(z,q) and theta_n(z,q) (Borwein and Borwein 1987) are sometimes also used. Whittaker and Watson (1990, p. 487) gives a table summarizing notations used by various earlier writers. The theta functions are given in the...

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      The Jacobi theta functions are the elliptic analogs of the exponential function, and may be used to express the Jacobi elliptic functions. The theta functions are quasi-doubly periodic, and are most commonly denoted theta_n(z,q) in modern texts, although the notations Theta_n(z,q) and theta_n(z,q) (Borwein and Borwein 1987) are sometimes also used. Whittaker and Watson (1990, p. 487) gives a table summarizing notations used by various earlier writers. The theta functions are given in the...
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