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Eric Polizzi

Researcher at University of Massachusetts Amherst

Publications -  83
Citations -  3329

Eric Polizzi is an academic researcher from University of Massachusetts Amherst. The author has contributed to research in topics: Eigenvalues and eigenvectors & Solver. The author has an hindex of 24, co-authored 83 publications receiving 3127 citations. Previous affiliations of Eric Polizzi include Purdue University & Paul Sabatier University.

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Density-Matrix-Based Algorithm for Solving Eigenvalue Problems

TL;DR: A new numerical algorithm for solving the symmetric eigenvalue problem is presented, which takes its inspiration from the contour integration and density matrix representation in quantum mechanics.
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A three-dimensional quantum simulation of silicon nanowire transistors with the effective-mass approximation

TL;DR: In this article, a 3D quantum simulator for the silicon nanowire transistor (SNWT) is presented, where the authors use Buttiker probes to simulate the effects of scattering on both internal device characteristics and terminal currents.
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A Three-Dimensional Quantum Simulation of Silicon Nanowire Transistors with the Effective-Mass Approximation

TL;DR: In this paper, a 3D quantum simulator for the silicon nanowire transistor (SNWT) is presented, where the authors use Buttiker probes to simulate the effects of scattering on both internal device characteristics and terminal currents.
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A parallel hybrid banded system solver: the SPIKE algorithm

TL;DR: This paper describes an efficient and robust hybrid parallel solver ''the SPIKE algorithm'' for narrow-banded linear systems, faster than the direct solvers in ScaLAPACK on parallel computing platforms, and quite competitive in terms of achieved accuracy for handling systems that are dense within the band.
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Theoretical investigation of surface roughness scattering in silicon nanowire transistors

TL;DR: In this article, the effects of surface roughness scattering (SRS) on the device characteristics of Si nanowire transistors (SNWTs) were theoretically investigated using a full-dimensional (3D) quantum transport simulator.