theta function वाक्य
उदाहरण वाक्य
मोबाइल
- Jung developed with his teacher Schottky a general theory of theta functions.
- In the last year of his life, Ramanujan discovered mock theta functions.
- The invariants may be expressed in terms of Jacobi's theta functions.
- One may construct generalizations of the Jacobi theta function.
- His first significant work, published in 1896, was on theta functions.
- This follows from the properties of the theta function:
- Other highlights include his work on abelian functions and theta functions on Riemann surfaces.
- These theta functions transform under the modular group.
- However for many years there was no good definition of a mock theta function.
- This allows one to extend many results about modular forms to mock theta functions.
- It is quite common for different mock theta functions to have the same shadow.
- The proof involves index theory and certain subtle properties of the Jacobi theta functions.
- The fundamental solution of the heat equation on a circle is called a theta function.
- This method is very convenient for numerical calculation : the theta functions converge very quickly.
- One important such use of Poisson summation concerns theta functions : periodic summations of Gaussians.
- The Jacobi theta function may be written in terms of the Ramanujan theta function as:
- The Jacobi theta function may be written in terms of the Ramanujan theta function as:
- The most common form of theta function is that occurring in the theory of elliptic functions.
- Where is the-theta function.
- In the field of elliptic functions he also published results concerning abelian integrals and theta functions.
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