Schrodinger equation
1,401 resources related to Schrodinger equation
IEEE Organizations related to Schrodinger equation
Back to TopConferences related to Schrodinger equation
Back to Top2016 IEEE 55th IEEE Conference on Decision and Control (CDC)
The CDC is recognized as the premier scientific and engineering conference dedicated to the advancement of the theory and practice of systems and control. The CDC annually brings together an international community of researchers and practitioners in the field of automatic control to discuss new research results, perspectives on future developments, and innovative applications relevant to decision making, automatic control, and related areas.
2012 9th International Conference on Electrical Engineering, Computing Science and Automatic Control (CCE 2012)
The principal goal of CCE is to provide a forum for the free discussion and interchange of research and development experiences and ideas in the fields of electricalelectronics, computer science, automatic control. This conference also offers an opportunity for younger researchers and students to meet more experienced colleges from differents parts of the world
2012 International Conference on Mathematical Methods in Electromagnetic Theory (MMET)
MMET is the largest forum of this sort in the Former Soviet Union (FSU). It is famous as efficient interface between the FSU and Western scientists and engineers in the broad area of modeling and simulation of electromagnetic fields including wave propagation, radiation, scattering, guidance, processing, etc. Characteristic feature of MMET is a stronger emphasis on the analytical and mathematical aspects of research into electromagnetics.
Periodicals related to Schrodinger equation
Back to TopElectron Devices, IEEE Transactions on
Publishes original and significant contributions relating to the theory, design, performance and reliability of electron devices, including optoelectronics devices, nanoscale devices, solidstate devices, integrated electronic devices, energy sources, power devices, displays, sensors, electromechanical devices, quantum devices and electron tubes.
Lightwave Technology, Journal of
All aspects of optical guidedwave science, technology, and engineering in the areas of fiber and cable technologies; active and passive guidedwave componentry (light sources, detectors, repeaters, switches, fiber sensors, etc.); integrated optics and optoelectronics; systems and subsystems; new applications; and unique field trials.
Xplore Articles related to Schrodinger equation
Back to TopP. K. A. Wai; C. R. Menyak Journal of Lightwave Technology, 1996
Polarization mode dispersion and the polarization decorrelation and diffusion lengths are calculated in fibers with randomly varying birefringence. Two different physical models in which the birefringence orientation varies arbitrarily are studied and are shown to yield nearly identical results. These models are appropriate for communication fibers. We show that both the length scales for polarization mode dispersion and polarization decorrelation ...
Suppression of spurious tones in fiber system simulations based on the splitstep method
G. Bosco; A. Carena; V. Curri; R. Gaudino; P. Poggiolini LEOS '99. IEEE Lasers and ElectroOptics Society 1999 12th Annual Meeting, 1999
The most commonly used algorithm in fiber systems simulation is the SplitStep Method (SSM). It is based on the partition of fiber spans into steps. At each step, the nonlinear (Kerr effect) and linear (dispersion) operators of the Nonlinear Schrodinger Equation (NLSE) are applied separately. A smaller step size induces a better accuracy, but increases computational time, thus a tradeoff ...
M. D. Jaffe; Y. Sekiguchi; J. Singh; Y. J. Chan; D. Pavlidis; M. Quillec IEEE/Cornell Conference on Advanced Concepts in High Speed Semiconductor Devices and Circuits, 1987. Proceedings., 1987
First Page of the Article ![](/xploreAssets/images/absImages/00721215.png)
Resonant Hole States and Multichannel Scattering at QuantumWell Heterostructures
Alexander F. Polupanov; Vjacheslav I. Galiev; Alexis N. Kruglov 2006 International Workshop on Laser and FiberOptical Networks Modeling, 2006
A numerical method was developed to calculate analytical continuation of Smatrix, which describes multichannel scattering at quantum wells, into the region of complex "nonphysical" energy values. One or several resonant hole states related to poles of Smatrix and to the absolute reflection at hole scattering on a quantum well were found to exist in the energy range where only heavy ...
Solution of Schrödinger equation with timedependent potential in noncommutative phase space
AnQi Wu; ChaoYun Long; ShuiJie Qin 2011 International Conference on Multimedia Technology, 2011
In this paper, the Schrodinger equation of timedependent potentials has been studied in noncommutative phase space. As an example, the analytical solution of timedependent harmonic oscillator has been obtained.
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Educational Resources on Schrodinger equation
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P. K. A. Wai; C. R. Menyak Journal of Lightwave Technology, 1996
Polarization mode dispersion and the polarization decorrelation and diffusion lengths are calculated in fibers with randomly varying birefringence. Two different physical models in which the birefringence orientation varies arbitrarily are studied and are shown to yield nearly identical results. These models are appropriate for communication fibers. We show that both the length scales for polarization mode dispersion and polarization decorrelation ...
Suppression of spurious tones in fiber system simulations based on the splitstep method
G. Bosco; A. Carena; V. Curri; R. Gaudino; P. Poggiolini LEOS '99. IEEE Lasers and ElectroOptics Society 1999 12th Annual Meeting, 1999
The most commonly used algorithm in fiber systems simulation is the SplitStep Method (SSM). It is based on the partition of fiber spans into steps. At each step, the nonlinear (Kerr effect) and linear (dispersion) operators of the Nonlinear Schrodinger Equation (NLSE) are applied separately. A smaller step size induces a better accuracy, but increases computational time, thus a tradeoff ...
M. D. Jaffe; Y. Sekiguchi; J. Singh; Y. J. Chan; D. Pavlidis; M. Quillec IEEE/Cornell Conference on Advanced Concepts in High Speed Semiconductor Devices and Circuits, 1987. Proceedings., 1987
First Page of the Article ![](/xploreAssets/images/absImages/00721215.png)
Resonant Hole States and Multichannel Scattering at QuantumWell Heterostructures
Alexander F. Polupanov; Vjacheslav I. Galiev; Alexis N. Kruglov 2006 International Workshop on Laser and FiberOptical Networks Modeling, 2006
A numerical method was developed to calculate analytical continuation of Smatrix, which describes multichannel scattering at quantum wells, into the region of complex "nonphysical" energy values. One or several resonant hole states related to poles of Smatrix and to the absolute reflection at hole scattering on a quantum well were found to exist in the energy range where only heavy ...
Solution of Schrödinger equation with timedependent potential in noncommutative phase space
AnQi Wu; ChaoYun Long; ShuiJie Qin 2011 International Conference on Multimedia Technology, 2011
In this paper, the Schrodinger equation of timedependent potentials has been studied in noncommutative phase space. As an example, the analytical solution of timedependent harmonic oscillator has been obtained.
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IEEEUSA EBooks

Examples of Electromagnetic Simulation Using FDTD
This chapter presents three examples of electromagnetic (EM) simulation that illustrate the power and flexibility of the FDTD method. First, it describes a onedimensional simulation of an optical pulse in a nonlinear material similar to material in a nonlinear optical fiber. Then, it discusses the use of the FDTD method in characterizing a twodimensional electromagnetic structure. It finds the eigenfrequencies and corresponding eigenfunctions of the Schrödinger equation in nanoscale quantum structures. Finally, the chapter explains a threedimensional simulation of LC radio frequency (RF) coils, and describes how signalprocessing techniques can be used in characterizing the LC loop.

The Schrödinger equation is at the heart of quantum mechanics. This chapter provides a brief introduction to quantum simulation using FDTD. The same basic methods used to simulate Maxwell's equations can be used to simulate the Schrödinger equation. Tunneling is a purely quantum mechanical phenomenon. Tunneling plays a significant role in many modern electronic devices. The chapter ends with a discussion of why semiconductors have energy bands.
Standards related to Schrodinger equation
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