K. S. Chandrasekharan
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Why Is K. S. Chandrasekharan Influential?
(Suggest an Edit or Addition)According to Wikipedia, Komaravolu Chandrasekharan was a professor at ETH Zurich and a founding faculty member of School of Mathematics, Tata Institute of Fundamental Research . He is known for his work in number theory and summability. He received the Padma Shri, the Shanti Swarup Bhatnagar Award, and the Ramanujan Medal, and he was an honorary fellow of TIFR. He was president of the International Mathematical Union from 1971 to 1974.
K. S. Chandrasekharan's Published Works
Published Works
- Lectures on the Geometry of Numbers (1989) (242)
- Functional equations with multiple gamma factors and the average order of arithmetical functions (1962) (186)
- The approximate functional equation for a class of zeta-functions (1963) (146)
- Introduction to Analytic Number Theory (1969) (132)
- HECKE'S FUNCTIONAL EQUATION AND ARITHMETICAL IDENTITIES (1961) (95)
- Classical Fourier Transforms (1989) (59)
- Dirichlet’s divisor problem (1970) (52)
- The integer solutions of the equation y 2= ax n + bx n-1+ … + k (1966) (39)
- On the mean value of the error term for a class of arithmetical functions (1964) (35)
- Fourier Transforms. (AM-19) (1950) (34)
- Some results on double Fourier series (1947) (31)
- On the number of integral ideals in Galois extensions (1983) (31)
- General properties of elliptic functions (1985) (27)
- Hecke's functional equation and the average order of arithmetical functions (1961) (24)
- Zeta-functions of ideal classes in quadratic fields and their zeros on the critical line (1968) (18)
- ON RIEMANN'S FUNCTIONAL EQUATION* (1956) (16)
- On the localization property for multiple Fourier series (1948) (14)
- On bessel summation (1948) (12)
- An approximate reciprocity formula for some exponential sums (1968) (10)
- On multiple fourier series (1946) (10)
- On the Summation of Multiple Fourier Series. II (1948) (9)
- Lectures on the Riemann zeta-function (1953) (7)
- On lattice-points in a random sphere (1967) (7)
- Dirichlet series with functional equations and related arithmetical identities (1973) (7)
- Fourier Series of $L_2$-Functions (1949) (6)
- On Fourier Series in Several Variables (1948) (4)
- Summations over lattice points in k-space (1948) (4)
- On Hecke's functional equation (1961) (3)
- Exponential sums associated with the dedekind zeta-function (1977) (3)
- Addendum: Derivatives of infinite order (1951) (2)
- On solutions of Riemann's functional equation (1959) (2)
- Exponential sums associated with algebraic number fields (1979) (2)
- Errata: On Fourier Series In Several Variables (1949) (2)
- Derivatives of infinite order (1948) (2)
- A Note on Typical Means (1954) (2)
- On the Summation of Multiple Fourier Series, IV (1951) (1)
- Gauss Summability of Trigonometric Integrals (1949) (1)
- Arithmetical functions and lattice points (1968) (1)
- Chebyshev’s theorem on the distribution of prime numbers (1968) (1)
- On the summation of multiple Fourier series. III (1946) (1)
- The Lebesgue spaces (1996) (1)
- Correction: Derivatives of infinite order (1948) (1)
- The zeta-function and the sigma-function of Weierstrass (1985) (1)
- Periods of meromorphic functions (1985) (1)
- Dirichlet’s theorem on primes in an arithmetical progression (1968) (0)
- CHAPTER I. FOURIER TRANSFORMS IN L1 (ONE VARIABLE) (1950) (0)
- Dedekind’s η-function and Euler’s theorem on pentagonal numbers (1985) (0)
- Fourier transforms on L1( (1989) (0)
- The prime number theorem (1968) (0)
- Compact groups and their representations (1996) (0)
- Hilbert spaces and the spectral theorem (1996) (0)
- The Jacobian elliptic functions and the modular functionλ(τ) (1985) (0)
- CHAPTER II. FOURIER TRANSFORMS IN L1 (SEVERAL VARIABLES (1950) (0)
- CHAPTER III. Lp -SPACES (1950) (0)
- The modular function J ( τ ) (1985) (0)
- The representation of a number by a quadratic form (1985) (0)
- The theta-functions (1985) (0)
- Littlewood’s theorem and Weyl’s method (1970) (0)
- CHAPTER VI. GENERAL TAUBERIAN THEOREMS (1950) (0)
- The zeta-function of Riemann (1970) (0)
- The prime number theorem and Selberg’s method (1970) (0)
- Dirichlet’s L-functions and Siegel’s theorem (1970) (0)
- Theorems of Hoheisel and of Ingham (1970) (0)
- Weyl’s theorems on uniform distribution and Kronecker’s theorem (1968) (0)
- CHAPTER IV. FOURIER TRANSFORMS IN L2 (1950) (0)
- Minkowski’s theorem on lattice points in convex sets (1968) (0)
- Quadratic residues and the representation of a number as a sum of four squares (1968) (0)
- The representation of a number as a sum of four squares (1985) (0)
- Rational approximation of irrationals and Hurwitz’s theorem (1968) (0)
- Theorems of Hardy-Ramanujan and of Rademacher on the partition function (1970) (0)
- The Haar measure on a locally compact group (1996) (0)
- Weierstrass’s elliptic function ℘(z) (1985) (0)
- The outer measure and its applications: the Lebesgue measure (1996) (0)
- Vinogradov’s method (2019) (0)
- Fourier transforms on L2( (1989) (0)
- CHAPTER V . GENERAL TRANSFORMS IN L2 (1950) (0)
- The law of quadratic reciprocity (1968) (0)
- Product measures and multiple integrals (1996) (0)
- Set functions and their derivatives (1996) (0)
- The unique factorization theorem (1968) (0)
- Fourier-Stieltjes transforms (one variable) (1989) (0)
- Integration on a measure space (1996) (0)
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