The lattice point problem of many dimensional hyperboloids. III

DOI10.1007/BF01371611zbMath0141.04603OpenAlexW3016242439MaRDI QIDQ2522429

B. R. Srinivasan

Publication date: 1965

Published in: Mathematische Annalen (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/161289

zbMATH Keywords

lattice point problemmultidimensional hyperboloids

Mathematics Subject Classification ID

Lattice points in specified regions (11P21)

Related Items (13)

SUBCONVEXITY BOUND FOR GL(2) L‐FUNCTIONS: T ‐ASPECT ⋮ Double square moments and bounds for resonance sums of cusp forms ⋮ Beyond the Weyl barrier for \(\mathrm{GL}(2)\) exponential sums ⋮ GL(2) Weyl bound via a multiplicative character delta method ⋮ The Second Moment of the First Derivative of Hardy’s Z-Function ⋮ Weyl bound for GL(2) in \(t\)-aspect via a simple delta method ⋮ On a binary additive problem involving fractional powers ⋮ On a trigonometric sum and its application ⋮ Analytic twists of modular forms ⋮ A new subconvex bound for GL(3) L-functions in the t-aspect ⋮ The multidimensional van der Corput transformation ⋮ The circle method and bounds for 𝐿-functions—III: 𝑡-aspect subconvexity for 𝐺𝐿(3) 𝐿-functions ⋮ Bounds toward hypothesis S for cusp forms

Cites Work

• Unnamed Item
• THE ZETA-FUNCTION OF RIEMANN; FURTHER DEVELOPMENTS OF VAN DER CORPUT'S METHOD
• On Epstein's Zeta-Function
• The Lattice-Points in a Circle
• The lattice point problem of many-dimensional hyperboloids I
• VAN DER CORPUT'S METHOD AND THE THEORY OF EXPONENT PAIRS

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