- A Sharp Inequality on the Exponentiation of Functions on the Sphere
2021/09/27 by Sun‐Yung A. Chang, Chang, Sun-Yung Alice, Changfeng Gui +1 · 2 citations
Mathematics · #Analysis of PDEs (math.AP) #Center (category theory) #Differential Geometry (math.DG) #Exponentiation #FOS: Mathematics #Hölder's inequality #Inequality #Kantorovich inequality #Limit (mathematics) #Linear inequality #Log sum inequality #Mathematical Inequalities and Applications #Mathematical analysis #Mathematical functions and polynomials #Mathematics #Pure mathematics #Rearrangement inequality #Spectral Theory in Mathematical Physics #Unit (ring theory) #Unit circle #Unit sphere #Young's inequality
- Hermite Functions and Fourier Series
2021/05/11 by E. Celeghini, M. Gadella, M. A. del Olmo · 1 citation
Physics and Astronomy · Mathematics · #Quantum Mechanics and Non-Hermitian Physics #Mathematical Analysis and Transform Methods #Algebraic and Geometric Analysis #Orthonormal basis #Mathematics #Hilbert space #Hermite polynomials #Square-integrable function #Fourier series #Fourier transform #Pure mathematics #Unit circle #Operator (biology) #Unitary state #Operator theory #Series (stratigraphy) #Discrete Fourier transform (general) #Space (punctuation) #Mathematical analysis #Fractional Fourier transform #Fourier analysis #Physics #Quantum mechanics
- A problem of Boyd concerning geometric means of polynomials
1983/06/01 by Wayne M Lawton, Wayne Lawton · 1 citation
Mathematics · #Analytic Number Theory Research #Combinatorics #Conjecture #Distribution (mathematics) #Geometry #Mathematical analysis #Mathematical functions and polynomials #Mathematics #Mathematics and Applications #Polynomial #Pure mathematics #Torus #Unit (ring theory) #Unit circle