Pages that link to "Item:Q2814328"
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The following pages link to Toric resolution of singularities in a certain class of \(C^{\infty}\) functions and asymptotic analysis of oscillatory integrals (Q2814328):
Displaying 19 items.
- Resolution of singularities, asymptotic expansions of integrals and related phenomena (Q628352) (← links)
- Conjectures on stably Newton degenerate singularities (Q823835) (← links)
- Resolution of singularity and oscillatory integral. I (Q1200102) (← links)
- A global view of residues in the torus (Q1358903) (← links)
- Some oscillatory integral estimates via real analysis (Q1650184) (← links)
- Resolutions of Newton non-degenerate mixed polynomials of strongly polar non-negative mixed weighted homogeneous face type (Q2059566) (← links)
- Meromorphy of local zeta functions in smooth model cases (Q2286475) (← links)
- Asymptotic analysis of oscillatory integrals via the Newton polyhedra of the phase and the amplitude (Q2375998) (← links)
- On Archimedean zeta functions and Newton polyhedra (Q2633350) (← links)
- Oscillatory integrals and fractal dimension (Q2662358) (← links)
- Newton polyhedra and weighted oscillatory integrals with smooth phases (Q2790695) (← links)
- Uniform bounds for Fourier transforms of surface measures in \(\mathbf{R}^3\) with nonsmooth density (Q2790740) (← links)
- On Meromorphic Continuation of Local Zeta Functions (Q3448909) (← links)
- Integrability at infinity of negative powers of polynomials in the plane and its application to convergence of Dirichlet series (Q5094155) (← links)
- Nonpolar singularities of local zeta functions in some smooth case (Q5222751) (← links)
- A RESOLUTION OF SINGULARITIES OF A TORIC VARIETY AND A NON-DEGENERATE HYPERSURFACE (Q5755425) (← links)
- Resolution of singularities for \(C^\infty\) functions and meromorphy of local zeta functions (Q6065770) (← links)
- The asymptotic behavior of the Bergman Kernel on pseudoconvex model domains (Q6616790) (← links)
- Łojasiewicz inequalities in a certain class of smooth functions (Q6621127) (← links)