N. Harshman

发表

Entanglement mechanisms in one-dimensional potential scattering

N. Harshman, P. Singh, 2007, 0712.0014.

Anyons from three-body hard-core interactions in one dimension

N. Harshman, A. Knapp, 2018, 1803.11000.

Topological exchange statistics in one dimension

N. Harshman, A. Knapp, 2021, Physical Review A.

Tensor Product Structures, Entanglement, and Particle Scattering

N. Harshman, S. Wickramasekara, 2006, Open Syst. Inf. Dyn..

Poincaré Semigroup Symmetry as an Emergent Property of Unstable Systems

N. Harshman, 2005, hep-ph/0511298.

Visualizing the mass and width spectrum of unstable particles

N. Harshman, 2003, physics/0305095.

Quantum theory in the rigged hilbert space — Irreversibility from causality

A. Bohm, N. Harshman, Arno Bohm, 1998, quant-ph/9805063.

Spectroscopy for a Few Atoms Harmonically-Trapped in One Dimension

N. Harshman, 2013, 1312.6107.

One-Dimensional Traps, Two-Body Interactions, Few-Body Symmetries: I. One, Two, and Three Particles

N. Harshman, 2014, 1501.00215.

Clebsch Gordan coefficients for the extended quantum-mechanical Poincaré group and angular correlations of decay products

N. Harshman, N. Licata, Nathan Harshman, 2004, hep-ph/0407299.

Basis States for Relativistic, Dynamically-Entangled Particles

N. Harshman, 2004, quant-ph/0409204.

Topological exchange statistics in one dimension

N. Harshman, A. Knapp, 2021, Physical Review A.

On the mass and width of the Z-boson and other relativistic quasistable particles

A. Bohm, N. Harshman, 2000, hep-ph/0001206.

Coincidence Structures and Hard-Core Few-Body Interactions

N. Harshman, A. Knapp, 2018, 1801.08753.

One-Dimensional Traps, Two-Body Interactions, Few-Body Symmetries. II. N Particles

N. Harshman, 2015, Few-Body Systems.

One-Dimensional Traps, Two-Body Interactions, Few-Body Symmetries: I. One, Two, and Three Particles

N. Harshman, 2015, Few-Body Systems.

Dynamical Entanglement in Non-Relativistic, Elastic Scattering

N. Harshman, 2006, quant-ph/0606011.

Limits on entanglement from rotationally invariant scattering of spin systems

N. Harshman, 2005, quant-ph/0509013.

Relativistic Resonances, Relativistic Gamow Vectors and Representations of the Poincare' Semigroup

A. Bohm, N. Harshman, M. Mithaiwala, 1999, hep-th/9912228.

Galilean and dynamical invariance of entanglement in particle scattering.

N. Harshman, S. Wickramasekara, 2006, Physical review letters.

Graded-index optical fiber emulator of an interacting three-atom system: illumination control of particle statistics and classical non-separability

M. Lewenstein, A. Ferrando, N. Harshman, 2019, Quantum.

Time asymmetric quantum theory and the ambiguity of the Z-boson mass and width

A. Bohm, N. Harshman, S. Wickramasekara, 2000 .

Semigroup integrability of point-form dynamics

N. Harshman, S. Wickramasekara, 2009 .

Probing the edge between integrability and quantum chaos in interacting few-atom systems

L. F. Santos, N. Harshman, Thomás Fogarty, 2021, Quantum.

Inertial and gravitational mass in quantum mechanics

W. Schleich, E. Rasel, S. Stenholm, 2010, 1006.1988.

A solvable model for decoupling of interacting clusters

N. Harshman, A. Jensen, A. Volosniev, 2018, EPL (Europhysics Letters).

Representations of the Poincaré Semigroup and Relativistic Causality

N. Harshman, 2003 .

Integrable families of hard-core particles with unequal masses in a one-dimensional harmonic trap

M. Olshanii, N. Harshman, A. Volosniev, 2017, 1704.01433.

Symmetries of three harmonically trapped particles in one dimension

N. Harshman, 2012, 1209.1398.

Hybrid model of separable, zero-range, few-body interactions in one-dimensional harmonic traps

N. Harshman, N. Zinner, M. Andersen, 2017, 1706.04413.

Identical Wells, Symmetry Breaking, and the Near-Unitary Limit

N. Harshman, 2017, Few-body systems.

Identical Wells, Symmetry Breaking, and the Near-Unitary Limit

N. Harshman, 2017, 1701.00949.

Five is More: Comments on Symmetry, Integrability, and Solvability for a Few Particles in a One-Dimensional Trap

N. Harshman, 2015, 1509.00286.

Infinite Barriers and Symmetries for a Few Trapped Particles in One Dimension

N. Harshman, 2016, 1608.07189.

Symmetry, Structure, and Emergent Subsystems

N. Harshman, 2018, Quantum Worlds.

Ja n 20 18 Symmetry , Structure , and Emergent Subsystems

N. Harshman, 2022 .

One-Dimensional Traps, Two-Body Interactions, Few-Body Symmetries. II. N Particles

N. Harshman, 2015, 1505.00659.

Observables and entanglement in the two-body system

N. Harshman, 2012, 1210.1770.

Entanglement in Quantum Harmonic Chains

N. Harshman, N. Klingler, 2012 .

Entanglement in massive coupled oscillators

William F. Flynn, Nathan L. Harshman, W. Flynn, 2009, Quantum Inf. Comput..

Optimally focusing wave packets

W. Schleich, N. Harshman, L. Plimak, 2010 .

Introduction to Quantum Mechanics (3rded.)

N. L. Harshman, N. Harshman, 2019, American Journal of Physics.

Observables can be tailored to change the entanglement of any pure state

N. L. Harshman, Kedar S. Ranade, N. Harshman, 2011, 1102.0955.

An item response curves analysis of the Force Concept Inventory

Stephen D. Baker, Lee Branum-Martin, Taha Mzoughi, 2012 .

Point–Counterpoint: Can Anything Be Learned from Surveys on the Interpretations of Quantum Mechanics?

M. Leifer, N. Harshman, 2013 .

Beyond braid anyons: A lattice model for one-dimensional anyons with a Galilean invariant continuum limit

N. Harshman, A. Knapp, Sebastian Nagies, 2023, 2309.04358.

Rigged Hilbert Spaces and Time Asymmetric Quantum Theory

Arno R Bohm, N. L. Harshman, A. Bohm, 2009, Compendium of Quantum Physics.

Beyond braid statistics: Constructing a lattice model for anyons with exchange statistics intrinsic to one dimension

N. Harshman, A. Knapp, Sebastian Nagies, 2023, 2309.04358.

Relating the Lorentzian and exponential: Fermi's approximation, the Fourier transform, and causality

N. Harshman, Arno Bohm, H. Walther, 2002, quant-ph/0206145.

Testing the test: Item response curves and test quality

Stephen D. Baker, Lee Branum-Martin, Taha Mzoughi, 2006 .