Faculty

Institution

Unit

Venue

Evan Randles

Colby College

Affiliations

Computer Science Department

Department Of Science, Technology, And Society

NoneEvan Randles is currently serving as a Computer Science faculty at Colby College.

Honors

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Experiences

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Education

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Evan Randles

Colby College

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applied mathematics mathematics functional analysis operator theory spectral theory resolvent kernel harmonic analysis complex analysis asymptotic analysis partial differential equations differential equations mathematical sciences boundary value problems complex function theory function theory riemann-hilbert problem parabolic equations microlocal analysis complex functions convolution powers positive-homogeneous operators on-diagonal asymptotics heat kernels

Notable Scholarly Works

Notable Federal Grants

Collaborators

On-Diagonal Asymptotics for Heat Kernels of a Class of Inhomogeneous Partial Differential Operators. Journal of Differential Equations (2023)

Evan RandlesLaurent Saloff-Coste

partial differential equationsfunctional analysisresolvent kernelasymptotic analysisparabolic equationsspectral theoryon-diagonal asymptoticsdifferential equationsheat kernelsboundary value problemsmicrolocal analysisapplied mathematicsmathematicsoperator theory

A Generalized Polar-Coordinate Integration Formula With Applications to the Study of Convolution Powers of Complex-Valued Functions on $${\Mathbb {Z}}^D$$. Journal of Fourier Analysis and Applications (2022)

Local Limit Theorems for Complex Functions on Z D. Journal of Mathematical Analysis and Applications (2022)

Davies’ Method for Heat-Kernel Estimates: An Extension to the Semi-Elliptic Setting. Transactions of the American Mathematical Society (2019)

Convolution Powers of Complex Functions on $\Mathbb Z^D$. Revista Matemática Iberoamericana (2017)

Positive-Homogeneous Operators, Heat Kernel Estimates and the Legendre-Fenchel Transform. Progress in probability (2017)

Evan RandlesLaurent Saloff-Coste

functional analysisresolvent kernelpositive-homogeneous operatorsriemann-hilbert problemspectral theorymathematical sciencesapplied mathematicsmathematicsoperator theory

On the Convolution Powers of Complex Functions on $$\Mathbb {Z}$$ Z. Journal of Fourier Analysis and Applications (2015)

Evan RandlesLaurent Saloff-Coste

convolution powerscomplex function theoryfunction theoryharmonic analysiscomplex analysiscomplex functions

On the Convolution Powers of Complex Functions on Z. arXiv (Cornell University) (2012)

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Evan Randles

Colby College

Affiliations

Computer Science Department

Department Of Science, Technology, And Society

NoneEvan Randles is currently serving as a Computer Science faculty at Colby College.

Honors

Create free account to unlock more features

Experiences

Create free account to unlock more features

Education

Create free account to unlock more features

Evan Randles

Colby College

You can click a keyword to filter the displayed items

Notable Scholarly Works

Notable Federal Grants

Collaborators

On-Diagonal Asymptotics for Heat Kernels of a Class of Inhomogeneous Partial Differential Operators. Journal of Differential Equations (2023)

Evan RandlesLaurent Saloff-Coste

Local Limit Theorems for Complex Functions on Z D. Journal of Mathematical Analysis and Applications (2022)

Davies’ Method for Heat-Kernel Estimates: An Extension to the Semi-Elliptic Setting. Transactions of the American Mathematical Society (2019)

Convolution Powers of Complex Functions on $\Mathbb Z^D$. Revista Matemática Iberoamericana (2017)

Positive-Homogeneous Operators, Heat Kernel Estimates and the Legendre-Fenchel Transform. Progress in probability (2017)

Evan RandlesLaurent Saloff-Coste

functional analysisresolvent kernelpositive-homogeneous operatorsriemann-hilbert problemspectral theorymathematical sciencesapplied mathematicsmathematicsoperator theory

On the Convolution Powers of Complex Functions on $$\Mathbb {Z}$$ Z. Journal of Fourier Analysis and Applications (2015)

Evan RandlesLaurent Saloff-Coste

convolution powerscomplex function theoryfunction theoryharmonic analysiscomplex analysiscomplex functions

On the Convolution Powers of Complex Functions on Z. arXiv (Cornell University) (2012)

1
10 / page