Exact solutions of chain parameters of nonuniform transmission lines.

Date

1970

Author

Yıldırım, Nevzat

Metadata

Show full item record

Item Usage Stats

69
views

0
downloads

URI

https://hdl.handle.net/11511/4709

Collections

Graduate School of Natural and Applied Sciences, Thesis

Suggestions

OpenMETU
Core

Exact solutions for the dimensional radiative transfer in cylindrical enclosures. Tahiroğlu, Zeynep; Department of Chemical Engineering (1983)
Exact solutions for radiative heat transfer in box-shaped furnaces Akşahin, İlhan; Selçuk, Nevin; Department of Chemical Engineering (1987)
EXACT SOLUTIONS OF INFINITE DERIVATIVE GRAVITY Öcal, Sultan Eylül; Tekin, Bayram; Kılıçarslan, Ercan; Department of Physics (2021-8) Infinite Derivative Gravity (IDG) is a modified gravity theory which can avoid the singularities and Ultraviolet problem of gravity. This thesis examines the effects of IDG on these problems. First, the propagators and Newtonian potential will be examined as well as the conditions necessary for avoidance of singularities for perturbations around Minkowski background are found. Second, we study the exact pp-wave and AdS-plane wave solutions of quadratic and Infinite derivative gravity theories. We construct ...
Exact Solutions of Effective-Mass Dirac-Pauli Equation with an Electromagnetic Field Arda, Altug; Sever, Ramazan (Springer Science and Business Media LLC, 2017-01-01) The exact bound state solutions of the Dirac-Pauli equation are studied for an appropriate position-dependent mass function by using the Nikiforov-Uvarov method. For a central electric field having a shifted inverse linear term, all two kinds of solutions for bound states are obtained in closed forms.
Exact Solutions of Effective Mass Dirac Equation with Non-PT-Symmetric and Non-Hermitian Exponential-type Potentials Arda, Altug; Sever, Ramazan (2009-09-01) By using a two-component approach to the one-dimensional effective mass Dirac equation, bound states are investigated under the effect of two new non-PT-symmetric and non-Hermitian exponential type potentials. It is observed that the Dirac equation can be mapped into a Schrodinger-like equation by rescaling one of the two Dirac wave functions in the case of the position-dependent mass. The energy levels and the corresponding Dirac eigenfunctions are found analytically.

Citation Formats

N. Yıldırım, “Exact solutions of chain parameters of nonuniform transmission lines.,” Middle East Technical University, 1970.