A Constant Rotating Kerr-Newman Black Hole with No Net Electrical Charge
Kerr-Newman metric, tensor elements, electrical charge, stability of the structure
Abstract
A black hole solution for the rotating electrical charge gives the Kerr-Newman metric. Incorporation of the oscillating effects show to drive rotation. The model derived permits the consideration of an electrical charged BH with no net charge, which would neutralize. From the solutions a new complete set of tensor elements to modify the Kerr-Newman metric leading to the feature the squared line element can represent a black hole permanently carrying electrical charge, but not evenly distributing and spreading on the surface. Due to its properties, the black hole approached in this theory shows serrated in a kind sawtooth boosting the idea for determination of torsion effects and detect rotation. An exact representation of the data together with an entire set of information can found to support further evaluation of similar objects. The stability of the structure will be discussed.
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J Bardeen, B Carter, S Hawking (1973) The four laws of black hole mechanics. 31, 161-170.
R Boyer, R Lindquist (1967) Maximal Analytic Extension of the Kerr metric. 8, 265.
Timothy Boyer (1979) Electrostatic potential energy leading to a gravitational mass change for a system of two point charges. 47(2), 129-131.
S Carroll (2004) Spacetime and Geometry.
Brandon Carter (1968) Global Structure of the Kerr Family of Gravitational Fields. 174(5), 1559-1571.
B Carter (1971) Axisymmetric Black Hole Has Only Two Degrees of Freedom. 26(6), 331-333.
B Carter (2009) Black Hole equilibrium states. 41, 2873-2938.
B Carter (2010) Black hole equilibrium states. 42, 653-744.
S Chandrasekhar (1998) The Reissner-Nordstrom Solution. 205-272.
F Cooperstock, V Faraoni (1993) Laser-interferometric detectors of gravitational waves. 10(6), 1189-1199.
P Dirac (1928) The Quantum Theory of the Electron. 117, 610-624.
Paul Dirac (1928) The quantum theory of the Electron. Part II. 118(779), 351-361.
E Eriksen, Ø Grøn (2004) Electrodynamics of hyperbolically accelerated charges V. The field of a charge in the Rindler space and the Milne space. 313(1), 147-196.
David Finkelstein (1958) Past-Future Asymmetry of the Gravitational Field of a Point Particle. 110(4), 965-967.
T Gerlitz (2015) Superluminality and Finite Potential Light-Barrier Crossing. 5, 19-24.
T Gerlitz (2015) The Mysterious Finestucture Constant α in Quantum Mechanics. 5, 79-82.
T Gerlitz, W Walden (2017) An Idea to a World inside a Black Hole. 5, 171-180.
K Goedel (1949) An Example of a New Type of Cosmological Solutions of Einstein´s Field Equations of Gravitation. 21, 447-450.
D Griffiths, R Owen (1983) Mass renormalization in classical electrodynamics. 51, 1120-1126.
Tomohiro Harada (2006) Is there a black hole minimum mass?. 74(8), 84004.
Roy Kerr (1963) Gravitational Field of a Spinning Mass as an Example of Algebraically Special Metrics. 11(5), 237-238.
R Kerr Gravitational collapse and rotation. Quasistellar sources and gravitational collapse.
Jeffrey Mcclintock, Ronald Remillard (2006) Black hole binaries. 157-214.
M Melvin (1964) Pure magnetic and electric geons. 8(1), 65-68.
E; Newman, A Janis (1965) Note on the Kerr Spinning-Particle Metric. 6(6), 915-917.
E Newman, E Couch, K Chinnapared, A Exton, A Prakash, R Torrence (1965) Metric of a Rotating Charged Mass. 6, 918-926.
G Nordstrøm (1918) On the Energy of the Gravitational Field in Einstein's Theory. 26, 1201-1208.
D Page (2005) Hawking radiation and black hole thermodynamics. 7, 203-209.
R Penrose (1965) Gravitational Collapse and Space-Time Singularities. 14, 57-68.
A Proca (1936) Sur la théorie ondulatoire des électrons positifs et négatifs. 7(8), 347-353.
H Reissner (1916) Über die Eigengravitation des elektrischen Feldes nach der Einsteinschen Theorie. 355(9), 106-120.
R Ruffini, J Wheeler (1971) Introducing the black hole. 24, 30-41.
Karl Schwarzschild (1916) Über das Gravitationsfeld eines Massenpunktes nach der EINSTEINschen Theorie. 1, 449-456.
K Schwarzschild (1916) Ueber das Gravitationsfeld einer Kugel aus inkompressibler Fluessigkeit nach der Einstein'schen Theorie. 424-434.
K Schwarzschild (1915) Letter from K. Schwarzschild to A. Einstein dated 22. 169.
Andrew Warwick (1997) Martin J. Klein, A. J. Kox, Juergen Renn and Robert Schulmann (eds.), The Collected Papers of Albert Einstein. Volume 3: The Swiss Years: Writings, 1909-1911. Princeton: Princeton University Press, 1994. Pp. xxxv + 644. ISBN 0-691-08772-5. £65.00, $85.00. - Martin J. Klein, A. J. Kox, Juergen Renn and Robert Schulmann (eds.), The Collected Papers of Albert Einstein. Volume 3: The Swiss Years: Writings, 1909-1911. English translation by Anna Beck and Don Howard. Princeton: Princeton University Press, 1994. Pp. xi + 437. ISBN 0-691-10250-3. £29.95, $19.50.. 28(4), 480-482.
A Sommerfeld (1916) Zur Quantentheorie der Spektrallinien. 356(18), 125-167.
K Thorne (1974) Disk-accretion Onto a Black Hole. 191, 507-511.
K Thorne, R Price (1986) Black holes: the membrane paradigm.
R Tolman, P Ehrenfest, B Podolsky (1931) On the Gravitational Field Produced by Light. 37, 602-607.
R Wald, Relativity (1984) Unknown Title.
Pauls. Wesson (1980) The application of dimensional analysis to cosmology. 27(2), 117-121.
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2018-01-04
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