Pages that link to "Item:Q2962205"
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The following pages link to Compressed plane waves yield a compactly supported multiresolution basis for the Laplace operator (Q2962205):
Displaying 15 items.
- Flat solutions of some non-Lipschitz autonomous semilinear equations may be stable for \(N \geq 3\) (Q523808) (← links)
- Sparse + low-energy decomposition for viscous conservation laws (Q729181) (← links)
- Three \(l_1\) based nonconvex methods in constructing sparse mean reverting portfolios (Q1635895) (← links)
- Compressed vibration modes of elastic bodies (Q2357713) (← links)
- An Augmented Lagrangian Method for $\ell_{1}$-Regularized Optimization Problems with Orthogonality Constraints (Q3186107) (← links)
- Extracting Sparse High-Dimensional Dynamics from Limited Data (Q4561658) (← links)
- Learning partial differential equations via data discovery and sparse optimization (Q4646838) (← links)
- A Gradient-Enhanced L1 Approach for the Recovery of Sparse Trigonometric Polynomials (Q5160076) (← links)
- Computing Eigenvalues and Eigenfunctions of Schrödinger Equations Using a Model Reduction Approach (Q5160503) (← links)
- The Primal-Dual Hybrid Gradient Method for Semiconvex Splittings (Q5250014) (← links)
- On the Compressive Spectral Method (Q5251793) (← links)
- An $L^1$ Penalty Method for General Obstacle Problems (Q5264051) (← links)
- On the Support of Compressed Modes (Q5283343) (← links)
- Fast Randomized Iteration: Diffusion Monte Carlo through the Lens of Numerical Linear Algebra (Q5348329) (← links)
- Compact representation of one-particle wavefunctions and scalar fields obtained from electronic-structure calculations (Q6042307) (← links)
