Minimally deformed charged anisotropic spherical solution

[1]  R. Casadio,et al.  Gravitational decoupling for axially symmetric systems and rotating black holes , 2021, Physical Review D.

[2]  S. Ray,et al.  Decoupling gravitational sources in f(R,T) gravity under class I spacetime , 2020 .

[3]  M. K. Jasim,et al.  An EGD model in the background of embedding class I space–time , 2020, The European Physical Journal C.

[4]  A. Sotomayor,et al.  Hairy black holes by gravitational decoupling , 2020, Physics of the Dark Universe.

[5]  M. Sharif,et al.  Extended gravitational decoupled solutions in self-interacting Brans–Dicke theory , 2020, 2006.04578.

[6]  M. Sharif,et al.  Extended gravitational decoupled charged anisotropic solutions , 2020 .

[7]  P. Bargueño,et al.  Anisotropic 2+1 dimensional black holes by gravitational decoupling , 2020, The European Physical Journal C.

[8]  S. K. Maurya,et al.  Extended gravitational decoupling (GD) solution for charged compact star model , 2020, The European Physical Journal C.

[9]  S. K. Maurya,et al.  Non-singular solution for anisotropic model by gravitational decoupling in the framework of complete geometric deformation (CGD) , 2020, The European Physical Journal C.

[10]  F. Tello‐Ortiz.  Minimally deformed anisotropic dark stars in the framework of gravitational decoupling , 2020, The European Physical Journal C.

[11]  S. Maurya,et al.  Class I approach as MGD generator , 2020, The European Physical Journal C.

[12]  E. Contreras,et al.  Extra packing of mass of anisotropic interiors induced by MGD , 2020, 2003.00256.

[13]  Roldao da Rocha,et al.  MGD Dirac Stars , 2020, Symmetry.

[14]  B. Dayanandan,et al.  Embedding class I spherically symmetric charged compact star model , 2020, Astrophysics and Space Science.

[15]  E. Contreras,et al.  Regularity condition on the anisotropy induced by gravitational decoupling in the framework of MGD , 2020, The European Physical Journal C.

[16]  R. Casadio,et al.  Beyond Einstein Gravity: The Minimal Geometric Deformation Approach in the Brane-World , 2020 .

[17]  F. X. L. Cedeño,et al.  Gravitational decoupling in cosmology , 2019, Physics of the Dark Universe.

[18]  M. Estrada.  Erratum to: A way of decoupling gravitational sources in pure Lovelock gravity , 2019, The European Physical Journal C.

[19]  R. Casadio,et al.  A Generalization of the Minimal Geometric Deformation , 2020 .

[20]  R. Casadio,et al.  Beyond Einstein Gravity , 2020, SpringerBriefs in Physics.

[21]  S. K. Maurya,et al.  Charged anisotropic compact star in f(R,T) gravity: A minimal geometric deformation gravitational decoupling approach , 2020 .

[22]  S. K. Maurya,et al.  A completely deformed anisotropic class one solution for charged compact star: a gravitational decoupling approach , 2019, The European Physical Journal C.

[23]  M. K. Jasim,et al.  Minimally deformed anisotropic model of class one space-time by gravitational decoupling , 2019, The European Physical Journal C.

[24]  A. Sotomayor,et al.  Isotropization and change of complexity by gravitational decoupling , 2019, The European Physical Journal C.

[25]  Á. Rincón,et al.  Minimal geometric deformation in a Reissner–Nordström background , 2019, The European Physical Journal C.

[26]  E. Contreras,et al.  Anisotropic neutron stars by gravitational decoupling , 2019, The European Physical Journal C.

[27]  S. Maurya,et al.  Decoupling gravitational sources by MGD approach in Rastall gravity , 2019, Physics of the Dark Universe.

[28]  A. Sotomayor,et al.  Braneworld Gravity under gravitational Decoupling , 2019, Fortschritte der Physik.

[29]  Z. Stuchlík,et al.  Anisotropic Tolman VII solution by gravitational decoupling , 2019, The European Physical Journal C.

[30]  Z. Stuchl'ik,et al.  Anisotropic ultracompact Schwarzschild star by gravitational decoupling , 2019, Classical and Quantum Gravity.

[31]  A. Sotomayor,et al.  A causal Schwarzschild-de Sitter interior solution by gravitational decoupling , 2019, The European Physical Journal C.

[32]  C. Las Heras,et al.  New algorithms to obtain analytical solutions of Einstein’s equations in isotropic coordinates , 2019, The European Physical Journal C.

[33]  S. Ray,et al.  Study of charged compact stars with class 1 metric under general relativity , 2019 .

[34]  P. Bargueño,et al.  Extended gravitational decoupling in 2  +  1 dimensional space-times , 2019, Classical and Quantum Gravity.

[35]  P. Bargueño,et al.  A general interior anisotropic solution for a BTZ vacuum in the context of the minimal geometric deformation decoupling approach , 2019, The European Physical Journal C.

[36]  R. da Rocha,et al.  Extended quantum portrait of MGD black holes and information entropy , 2019, Physics Letters B.

[37]  E. Contreras.  Gravitational decoupling in 2  +  1 dimensional space-times with cosmological term , 2019, Classical and Quantum Gravity.

[38]  S. K. Maurya,et al.  Generalized relativistic anisotropic compact star models by gravitational decoupling , 2019, The European Physical Journal C.

[39]  S. K. Maurya,et al.  Charged anisotropic strange stars in general relativity , 2019, The European Physical Journal C.

[40]  J. Ovalle.  Decoupling gravitational sources in general relativity: The extended case , 2018, Physics Letters B.

[41]  R. Prado,et al.  The gravitational decoupling method: the higher-dimensional case to find new analytic solutions , 2018, The European Physical Journal Plus.

[42]  A. Banerjee,et al.  Relativistic charged spheres: compact stars, compactness and stable configurations , 2018, Journal of Cosmology and Astroparticle Physics.

[43]  A. Sotomayor,et al.  Einstein-Klein-Gordon system by gravitational decoupling , 2018, EPL (Europhysics Letters).

[44]  M. Sharif,et al.  Gravitational decoupled anisotropic solutions in $$f({\mathcal {G}})$$f(G) gravity , 2018, The European Physical Journal C.

[45]  A. Sotomayor,et al.  A simple method to generate exact physically acceptable anisotropic solutions in general relativity , 2018, The European Physical Journal Plus.

[46]  P. Bargueño,et al.  Minimal geometric deformation in asymptotically (A-)dS space-times and the isotropic sector for a polytropic black hole , 2018, The European Physical Journal C.

[47]  P. Nicolini,et al.  Generalised uncertainty principle Hawking fermions from minimally geometric deformed black holes , 2018, Classical and Quantum Gravity.

[48]  F. Tello‐Ortiz,et al.  Compact anisotropic models in general relativity by gravitational decoupling , 2018, The European Physical Journal C.

[49]  E. Contreras.  Minimal Geometric Deformation: the inverse problem , 2018, The European Physical Journal C.

[50]  M. Sharif,et al.  Gravitational decoupled anisotropic solutions for cylindrical geometry , 2018, The European Physical Journal Plus.

[51]  P. Bargueño,et al.  Minimal geometric deformation decoupling in $$2+1$$2+1 dimensional space–times , 2018, The European Physical Journal C.

[52]  F. Tello‐Ortiz,et al.  Charged anisotropic compact objects by gravitational decoupling , 2018, The European Physical Journal C.

[53]  M. Sharif,et al.  Gravitational decoupled charged anisotropic spherical solutions , 2018, 1804.09616.

[54]  P. León,et al.  Using MGD Gravitational Decoupling to Extend the Isotropic Solutions of Einstein Equations to the Anisotropical Domain , 2018, Fortschritte der Physik.

[55]  A. Sotomayor,et al.  Black holes by gravitational decoupling , 2018, The European Physical Journal C.

[56]  R. Rocha,et al.  The extended minimal geometric deformation of SU(N) dark glueball condensates , 2018, The European Physical Journal C.

[57]  F. Tello‐Ortiz,et al.  A new family of analytical anisotropic solutions by gravitational decoupling , 2018, The European Physical Journal Plus.

[58]  Á. Rincón,et al.  Gravitational decoupled anisotropies in compact stars , 2018, 1802.08000.

[59]  R. Rocha,et al.  Gregory–Laflamme analysis of MGD black strings , 2017, 1708.08686.

[60]  P. Channuie,et al.  Relativistic compact stars with charged anisotropic matter , 2017, 1711.03412.

[61]  Á. Rincón,et al.  Stability of cosmic structures in scalar–tensor theories of gravity , 2017, 1710.02485.

[62]  A. Sotomayor,et al.  Anisotropic solutions by gravitational decoupling , 2017, 1708.00407.

[63]  J. Ovalle.  Decoupling gravitational sources in general relativity: from perfect to anisotropic fluids , 2017, 1704.05899.

[64]  R. Rocha.  Black hole acoustics in the minimal geometric deformation of a de Laval nozzle , 2017, 1703.01528.

[65]  R. Rocha.  Dark SU(N) glueball stars on fluid branes , 2017, 1701.00761.

[66]  A. Sotomayor,et al.  The Minimal Geometric Deformation Approach: A Brief Introduction , 2016, 1612.07926.

[67]  M. Malheiro,et al.  Equilibrium and stability of charged strange quark stars , 2015, 1509.07692.

[68]  R. Rocha,et al.  The minimal geometric deformation approach extended , 2015, 1503.02873.

[69]  R. Casadio,et al.  Classical tests of general relativity: Brane-world Sun from minimal geometric deformation , 2015, 1503.02316.

[70]  L. Gergely,et al.  Brane-world stars with a solid crust and vacuum exterior , 2014, 1405.0252.

[71]  M. Malaver.  Some new models for strange quark stars with isotropic pressure , 2014, 1406.7347.

[72]  L. Paulucci,et al.  Strange quark matter fragmentation in astrophysical events , 2014, 1405.1777.

[73]  R. Casadio,et al.  Black strings from minimal geometric deformation in a variable tension brane-world , 2013, 1310.5853.

[74]  F. Linares,et al.  Tolman IV solution in the Randall-Sundrum Braneworld , 2013, 1311.1844.

[75]  F. Linares,et al.  The role of exterior Weyl fluids on compact stellar structures in Randall–Sundrum gravity , 2013, 1304.5995.

[76]  R. Casadio,et al.  Brane-world stars from minimal geometric deformation, and black holes , 2012, 1212.0409.

[77]  Neeraj Pant,et al.  Relativistic modeling of charged super-dense star with Einstein-Maxwell equations in general relativity , 2012, Appl. Math. Comput..

[78]  R. Casadio,et al.  Brane-world stars and (microscopic) black holes , 2012, 1201.6145.

[79]  Y. K. Gupta,et al.  Charged analogue of Vlasenko-Pronin superdense star in general relativity , 2011 .

[80]  S. Ray,et al.  Isotropic cases of static charged fluid spheres in general relativity , 2009, 0912.3598.

[81]  M. Malheiro,et al.  Electrically charged strange quark stars , 2009, 0907.5537.

[82]  H. Andréasson.  Sharp bounds on 2m/r of general spherically symmetric static objects , 2008 .

[83]  L. Núñez,et al.  Sound speeds, cracking and the stability of self-gravitating anisotropic compact objects , 2007, 0706.3452.

[84]  T. Harko,et al.  Minimum mass–radius ratio for charged gravitational objects , 2007, gr-qc/0702078.

[85]  A. L. Espindola,et al.  Electrically charged compact stars and formation of charged black holes , 2003, astro-ph/0307262.

[86]  B. Ivanov.  Maximum bounds on the surface redshift of anisotropic stars , 2002 .

[87]  B. Ivanov.  Static charged perfect fluid spheres in general relativity , 2002 .

[88]  S. Maharaj,et al.  General Solution for a Class of Static Charged Spheres , 2001 .

[89]  L. Herrera.  Cracking of self-gravitating compact objects , 1992 .

[90]  E. Liang,et al.  Anisotropic spheres in general relativity , 1974 .

[91]  W. Bonnor,et al.  Exact Solutions for Oscillating Spheres in General Relativity , 1967 .

[92]  W. Israel.  Singular hypersurfaces and thin shells in general relativity , 1966 .

[93]  H. Buchdahl.  General Relativistic Fluid Spheres , 1959 .