Quantum Trajectories

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advanced quantum trajectory simulation
Ale Method
Arbitrary Time Dependence
Artificial Viscosity
bohmian
Bohmian Equation
Bohmian Mechanics
Bohmian Trajectory
Category=PBW
Category=PHQ
Category=PHU
Category=PNR
chemical reactivity modeling
classically chaotic systems
computational physics
density functional theory
differential equations
Eckart Barrier
eq_bestseller
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
eq_non-fiction
eq_science
equation
force
function
Gaussian Wave Packet
Hamilton Jacobi Equation
Hamilton's Principal Function
Hamilton’s Principal Function
harmonic
many-electron systems
mechanics
mixed-quantum classical dynamics
nonadiabatic dynamics
Ordinary Differential Equation
oscillators
packet
potential
Prolate Spheroidal Coordinates
QF Mechanic
QHJE
quantum computing
quantum domain behavior
quantum entanglement
quantum fluid density
quantum fluid dynamics
Quantum Forces
Quantum Hydrodynamics
quantum mechanics
quantum modeling
Quantum Potential
quantum simulations
Quantum Trajectories
semiclassical analysis
Standard Quantum Mechanics
Trajectory Distribution
Trajectory Ensemble
trajectory methods
wave
Wave Function
Wave Packet
Wave Packet Spreading
Wigner Function

Product details

  • ISBN 9781439825617
  • Weight: 725g
  • Dimensions: 156 x 234mm
  • Publication Date: 01 Nov 2010
  • Publisher: Taylor & Francis Inc
  • Publication City/Country: US
  • Product Form: Hardback
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The application of quantum mechanics to many-particle systems has been an active area of research in recent years as researchers have looked for ways to tackle difficult problems in this area. The quantum trajectory method provides an efficient computational technique for solving both stationary and time-evolving states, encompassing a large area of quantum mechanics. Quantum Trajectories brings the expertise of an international panel of experts who focus on the epistemological significance of quantum mechanics through the quantum theory of motion.

Emphasizing a classical interpretation of quantum mechanics as developed by de Bröglie and Bohm, this volume:

  • Introduces the concept of the quantum theory of motion
  • Explains the connection with conventional quantum mechanics
  • Presents various numerical techniques generated from the Bohmian approach
  • Describes the epistemological significance of quantum trajectories
  • Provides an authoritative account of the foundations of quantum mechanics vis-à-vis that of the Bohmian mechanics

The popularity of using the quantum trajectory as a computational tool has exploded over the last decade, finally bringing this methodology to the level of practical applications. Many of the experts in the field who have either developed the methodology or have improved upon it have contributed chapters to this volume, making it a state-of-the-art expression of the field as it exists today and providing insight into the future of this technology.

Pratim Kumar Chattaraj is with the Department of Chemistry at the Indian Institute of Technology.