zbMath0647.10002MaRDI QIDQ3791207
D. V. Chudnovsky, G. V. Choodnovsky
Publication date: 1988
Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Infinite series identities derived from the very well-poised \(\Omega\)-sum,
On the supercongruence conjectures of van Hamme,
Ramanujan-type identities for Shimura curves,
Polynomial evaluation and interpolation on special sets of points,
On Chudnovsky-Ramanujan type formulae,
Chudnovsky-Ramanujan type formulae for non-compact arithmetic triangle groups,
Complex series for \(1/\pi\),
Fast computation of the \(N\)-th term of a \(q\)-holonomic sequence and applications,
On the hardnesses of several quantum decoding problems,
\(p\)-adic analogues of Ramanujan type formulas for \(1/\pi\),
Eisenstein series and Ramanujan-type series for \(1 / \pi\),
Three essays on Machin's type formulas,
Beating binary powering for polynomial matrices,
Ramanujan–Sato series for $1/\pi $,
\(\pi \)-formulas implied by Dougall's summation theorem for \(_{5} F _{4}\)-series,
Birth, growth and computation of pi to ten trillion digits,
Fast coefficient computation for algebraic power series in positive characteristic,
On a Ramanujan-type series associated with the Heegner number 163,
Error estimates of Ramanujan-type series,
Legendre polynomials and Ramanujan-type series for \(1/\pi\),
Extensions of Ramanujan's two formulas for \(1/\pi\),
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The Mahler measure of a Calabi-Yau threefold and special \(L\)-values,
About a New Kind of Ramanujan-Type Series,
Ramanujan's series for \(1/\pi \) arising from his cubic and quartic theories of elliptic functions,
Drinfeld modules with complex multiplication, Hasse invariants and factoring polynomials over finite fields,
From Wallis to Ramanujan, in the company of R. W. Gosper.,
Computing zeta functions of generic projective hypersurfaces in larger characteristic,
Effective bounds for P-recursive sequences,
Using Fourier-Legendre expansions to derive series for \(\frac{1}{\pi}\) and \(\frac{1}{\pi^{2}}\),
Hypergeometric functions over finite fields,
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Computing Hypergeometric Functions Rigorously,
Class number three Ramanujan type series for \(1/\pi\),
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HYPERGEOMETRIC MODULAR EQUATIONS,
Dougall’s bilateral ₂𝐻₂-series and Ramanujan-like 𝜋-formulae,
Extensions of the classical theorems for very well-poised hypergeometric functions,
A summation formula and Ramanujan type series,
On the genesis of BBP formulas,
The hyperelliptic integrals and \(\pi \),
Short addition sequences for theta functions,
An efficient determination of the coefficients in the Chudnovskys' series for \(1/ \pi \),
Ramanujan–Sato-Like Series,
Ramanujan's Eisenstein series and new hypergeometric-like series for \(1/\pi ^{2}\),
Linear differential equations as a data structure,
Asymptotic expansions for the truncation error in Ramanujan-type series,
Ramanujan-type \(1/\pi\)-series from bimodular forms,
Mahler measure and the WZ algorithm,
Proof of Chudnovskys' hypergeometric series for \(1/\pi\) using Weber modular polynomials,
Accelerating Dougall’s $_5F_4$-sum and infinite series involving $\pi $,
Asymptotic results of the remainder in a Ramanujan series for \(1/\pi \),
Hypergeometric-like series for \(1 / \pi^2\) arising from Ramanujan's quartic theory of elliptic functions
