activity
20102023
most citedCoupling of flow, contact mechanics and friction, generating waves in a fractured porous medium

2 citations · 12 across the 14 of their papers we have counts for

collaborators

14 papers

eess.SP2023

Implicit Neural Representations and the Algebra of Complex Wavelets

T. Mitchell Roddenberry, Vishwanath Saragadam, Maarten V. de Hoop +1

Implicit neural representations (INRs) have arisen as useful methods for representing signals on Euclidean domains. By parameterizing an image as a multilayer perceptron (MLP) on E…

math.AP20231 cited

Resolvent Estimates for Viscoelastic Systems of Extended Maxwell Type and their Applications

Maarten V. de Hoop, Masato Kimura, Ching-Lung Lin +1

In the theory of viscoelasticity, an important class of models admits a representation in terms of springs and dashpots. Widely used members of this class are the Maxwell model and…

math.AP20232 cited

Coupling of flow, contact mechanics and friction, generating waves in a fractured porous medium

Maarten V. de Hoop, Kundan Kumar

We present a mixed dimensional model for a fractured poro-elasic medium including contact mechanics. The fracture is a lower dimensional surface embedded in a bulk poro-elastic mat…

cs.LG20231 cited

Globally injective and bijective neural operators

Takashi Furuya, Michael Puthawala, Matti Lassas +1

Recently there has been great interest in operator learning, where networks learn operators between function spaces from an essentially infinite-dimensional perspective. In this wo…

math.AP20231 cited

Early-warning inverse source problem for the elasto-gravitational equations

Lorenzo Baldassari, Maarten V. de Hoop, Elisa Francini +1

Through coupled physics, we study an early-warning inverse source problem for the elasto-gravitational equations. It consists of a mixed hyperbolic-elliptic system of partial diffe…

cs.LG20221 cited

Deep Invertible Approximation of Topologically Rich Maps between Manifolds

Michael Puthawala, Matti Lassas, Ivan Dokmanic +2

How can we design neural networks that allow for stable universal approximation of maps between topologically interesting manifolds? The answer is with a coordinate projection. Neu…