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- Produkterinnerung
- Produkterinnerung
A mathematical approximation method important for many branches of theoretical physics, applied mathematics and engineering.
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A mathematical approximation method important for many branches of theoretical physics, applied mathematics and engineering.
Produktdetails
- Produktdetails
- Verlag: Cambridge University Press
- Seitenzahl: 230
- Erscheinungstermin: 8. Februar 2016
- Englisch
- Abmessung: 250mm x 175mm x 17mm
- Gewicht: 586g
- ISBN-13: 9780521812092
- ISBN-10: 0521812097
- Artikelnr.: 22239539
- Verlag: Cambridge University Press
- Seitenzahl: 230
- Erscheinungstermin: 8. Februar 2016
- Englisch
- Abmessung: 250mm x 175mm x 17mm
- Gewicht: 586g
- ISBN-13: 9780521812092
- ISBN-10: 0521812097
- Artikelnr.: 22239539
Part I. Historical Survey: 1. History of an approximation method of wide importance in various branches of physics
Part II. Description of the Phase-Integral Method: 2. Form of the wave function and the q-equation
3. Phase-integral approximation generated from an unspecified base function
4. F-matrix method
5. F-matrix connecting points on opposite sides of a well isolated turning point, and expressions for the wave function in these regions
6. Phase-integral connection formulas for a real, smooth, single-hump potential barrier
Part III. Problems With Solutions: 1. Determination of a convenient base function
2. Determination of a phase-integral function satisfying the Schrödinger equation exactly
3. Properties of the phase-integral approximation along certain paths
4. Stokes constants and connection formulas
5. Airy's differential equation
6. Change of phase of the wave function in a classically allowed region due to the change of a boundary condition imposed in an adjacent classically forbidden region
7. Phase shift
8. Nearlying energy levels
9. Quantization conditions
10. Determination of the potential from the energy spectrum
11. Formulas for the normalization integral, not involving the wave function
12. Potential with a strong attractive Coulomb singularity at the origin
13. Formulas for expectation values and matrix elements, not involving the wave function
14. Potential barriers
References.
Part II. Description of the Phase-Integral Method: 2. Form of the wave function and the q-equation
3. Phase-integral approximation generated from an unspecified base function
4. F-matrix method
5. F-matrix connecting points on opposite sides of a well isolated turning point, and expressions for the wave function in these regions
6. Phase-integral connection formulas for a real, smooth, single-hump potential barrier
Part III. Problems With Solutions: 1. Determination of a convenient base function
2. Determination of a phase-integral function satisfying the Schrödinger equation exactly
3. Properties of the phase-integral approximation along certain paths
4. Stokes constants and connection formulas
5. Airy's differential equation
6. Change of phase of the wave function in a classically allowed region due to the change of a boundary condition imposed in an adjacent classically forbidden region
7. Phase shift
8. Nearlying energy levels
9. Quantization conditions
10. Determination of the potential from the energy spectrum
11. Formulas for the normalization integral, not involving the wave function
12. Potential with a strong attractive Coulomb singularity at the origin
13. Formulas for expectation values and matrix elements, not involving the wave function
14. Potential barriers
References.
Part I. Historical Survey: 1. History of an approximation method of wide importance in various branches of physics
Part II. Description of the Phase-Integral Method: 2. Form of the wave function and the q-equation
3. Phase-integral approximation generated from an unspecified base function
4. F-matrix method
5. F-matrix connecting points on opposite sides of a well isolated turning point, and expressions for the wave function in these regions
6. Phase-integral connection formulas for a real, smooth, single-hump potential barrier
Part III. Problems With Solutions: 1. Determination of a convenient base function
2. Determination of a phase-integral function satisfying the Schrödinger equation exactly
3. Properties of the phase-integral approximation along certain paths
4. Stokes constants and connection formulas
5. Airy's differential equation
6. Change of phase of the wave function in a classically allowed region due to the change of a boundary condition imposed in an adjacent classically forbidden region
7. Phase shift
8. Nearlying energy levels
9. Quantization conditions
10. Determination of the potential from the energy spectrum
11. Formulas for the normalization integral, not involving the wave function
12. Potential with a strong attractive Coulomb singularity at the origin
13. Formulas for expectation values and matrix elements, not involving the wave function
14. Potential barriers
References.
Part II. Description of the Phase-Integral Method: 2. Form of the wave function and the q-equation
3. Phase-integral approximation generated from an unspecified base function
4. F-matrix method
5. F-matrix connecting points on opposite sides of a well isolated turning point, and expressions for the wave function in these regions
6. Phase-integral connection formulas for a real, smooth, single-hump potential barrier
Part III. Problems With Solutions: 1. Determination of a convenient base function
2. Determination of a phase-integral function satisfying the Schrödinger equation exactly
3. Properties of the phase-integral approximation along certain paths
4. Stokes constants and connection formulas
5. Airy's differential equation
6. Change of phase of the wave function in a classically allowed region due to the change of a boundary condition imposed in an adjacent classically forbidden region
7. Phase shift
8. Nearlying energy levels
9. Quantization conditions
10. Determination of the potential from the energy spectrum
11. Formulas for the normalization integral, not involving the wave function
12. Potential with a strong attractive Coulomb singularity at the origin
13. Formulas for expectation values and matrix elements, not involving the wave function
14. Potential barriers
References.