Yamagishi Hiroyuki | Faculty Of Engineering Science Osaka University

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著作論文

Riemann zeta function and the best constants of five series of Sobolev inequalities (Expansion of Integrable Systems)
THE BEST CONSTANT OF SOBOLEV INEQUALITY WHICH CORRESPONDS TO SCHRODINGER OPERATOR WITH DIRAC DELTA POTENTIAL
THE BEST CONSTANT OF L^p SOBOLEV INEQUALITY CORRESPONDING TO DIRICHLET BOUNDARY VALUE PROBLEM FOR (d/dx)^
THE BEST CONSTANT OF SOBOLEV INEQUALITY CORRESPONDING TO DIRICHLET BOUNDARY VALUE PROBLEM FOR (-1)^ M(d/dx)^
HEAVISIDE CABLE, THOMSON CABLE AND THE BEST CONSTANT OF A SOBOLEV-TYPE INEQUALITY
THE BEST CONSTANT OF L^P SOBOLEV INEQUALITY CORRESPONDING TO THE PERIODIC BOUNDARY VALUE PROBLEM FOR (-1)^M (D/DX)^
THE BEST CONSTANT OF SOBOLEV INEQUALITY WHICH CORRESPONDS TO A BENDING PROBLEM OF A STRING WITH PERIODIC BOUNDARY CONDITION
RIEMANN ZETA FUNCTION, BERNOULLI POLYNOMIALS AND THE BEST CONSTANT OF SOBOLEV INEQUALITY
GIAMBELLI'S FORMULA AND THE BEST CONSTANT OF SOBOLEV INEQUALITY IN ONE DIMENSIONAL EUCLIDEAN SPACE
The best constant of Sobolev inequality corresponding to Dirichlet-Neumann boundary value problem for $(-1)^M(d/dx)^{2M}$}

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