n dimensional cylindrically symetry Brans-Dicke maxwell solutions

In this thesis, we first obtain some Einstein-Maxwell-Brans-Dicke solutions in 4-dimensional static, cylindrical symmetric space time. Using the same theory, we get some solutions for N dimensional static, cylindrical symmetric systems and we examine the difference between the behaviour of electromagnetic field stress-energy tensor between the four and higher dimensional geometries. For 4 dimensional static cylindrical symmetrical space-time, we investigate the solutions with magnetic field in the azimuthal direction and also the solutions with and electrical field in the radial direction. For N dimensional static cylindrical symmetric space-time, we only study on magnetic field solutions in the direction of azimuth angle. The General Relativistic limit in these solutions is also studied and realized that the four and higher dimensional solutions have different general relativistic limits.