Diagrama de Minkowski (Spanish Wikipedia)

Analysis of information sources in references of the Wikipedia article "Diagrama de Minkowski" in Spanish language version.

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archive.org

Collier, Peter (2017). A Most Incomprehensible Thing: Notes Towards a Very Gentle Introduction to the Mathematics of Relativity (3rd edición). Incomprehensible Books. ISBN 9780957389465.
Silberstein, Ludwik (1914). The Theory of Relativity. p. 131.
Sartori, Leo (1996). Understanding Relativity: A simplified approach to Einstein's theories. University of California Press. pp. 151ff. ISBN 0-520-20029-2.
Shadowitz, Albert (1988). Special Relativity (Reprint of 1968 edición). Courier Dover Publications. pp. 20–22. ISBN 0-486-65743-4.
Loedel, Enrique (1948). «Aberración y Relatividad» [Aberration and Relativity]. Anales de la Sociedad Cientifica Argentina 145: 3-13.
Fisica relativista, Kapelusz Editorial, Buenos Aires, Argentina (1955).
Taylor; Wheeler (1966). Spacetime Physics. p. 37. «La visión de Minkowski es fundamental para la comprensión del mundo físico. Centra la atención en esas cantidades, como el intervalo, que son las mismas en todos los marcos de referencia. Resalta el carácter relativo de las cantidades, como la velocidad, la energía, el tiempo, la distancia, que dependen del marco de referencia.»

bnf.fr

gallica.bnf.fr

Mirimanoff, Dmitry (1921). «La transformation de Lorentz-Einstein et le temps universel de M. Ed. Guillaume». Archives des sciences physiques et naturelles (supplement). 5 3: 46-48. (Translation: The Lorentz–Einstein transformation and the universal time of Ed. Guillaume)
Gruner, Paul; Sauter, Josef (1921). «Représentation géométrique élémentaire des formules de la théorie de la relativité» [Elementary geometric representation of the formulae of the theory of relativity]. Archives des sciences physiques et naturelles. 5 3: 295-296. (Translation: Elementary geometric representation of the formulas of the special theory of relativity)
Gruner, Paul (1921). «a) Représentation graphique de l'univers espace-temps à quatre dimensions. b) Représentation graphique du temps universel dans la théorie de la relativité» [a) Graphical representation of the four-dimensional spacetime universe. b) Graphical representation of universal time in the theory of relativity]. Archives des sciences physiques et naturelles. 5 4: 234-236. (Translation: Graphical representation of the four-dimensional space-time universe)

books.google.com

Demtröder, Wolfgang (2016). Mechanics and Thermodynamics (illustrated edición). Springer. p. 92–93. ISBN 978-3-319-27877-3. Extract of page 93
Shadowitz, Albert (2012). The Electromagnetic Field (Reprint of 1975 edición). Courier Dover Publications. p. 460. ISBN 978-0486132013. See Google books, p. 460
Born, Max (1920). Die Relativitätstheorie Einsteins [Einstein's Theory of Relativity] (First edición). Springer. pp. 177-180. See also Reprint (2013) of third edition (1922) at Google books, p. 187

doi.org

dx.doi.org

Einstein, Albert (1905). «Zur Elektrodynamik bewegter Körper» [On the electrodynamics of moving bodies]. Annalen der Physik 322 (10): 891-921. Bibcode:1905AnP...322..891E. doi:10.1002/andp.19053221004. . Véase también: English translation.
Gruner, Paul (1922). «Graphische Darstellung der speziellen Relativitätstheorie in der vierdimensionalen Raum-Zeit-Welt I» [Graphical representation of the special theory of relativity in the four-dimensional spacetime world I]. Zeitschrift für Physik 10 (1): 22-37. Bibcode:1922ZPhy...10...22G. doi:10.1007/BF01332542.
Gruner, Paul (1922). «Graphische Darstellung der speziellen Relativitätstheorie in der vierdimensionalen Raum-Zeit-Welt II» [Graphical representation of the special theory of relativity in the four-dimensional spacetime world II]. Zeitschrift für Physik 10 (1): 227-235. Bibcode:1922ZPhy...10..227G. doi:10.1007/BF01332563.
Gruner, Paul (1922). «Die Bedeutung "reduzierter" orthogonaler Koordinatensysteme für die Tensoranalysis und die spezielle Relativitätstheorie» [The importance of "reduced" orthogonal coordinate-systems for tensor analysis and the special theory of relativity]. Zeitschrift für Physik 10 (1): 236-242. Bibcode:1922ZPhy...10..236G. doi:10.1007/BF01332564.
Gruner, Paul (1924). «Geometrische Darstellungen der speziellen Relativitätstheorie, insbesondere des elektromagnetischen Feldes bewegter Körper» [Geometrich representations of the special theory of relativity, in particular the electromagnetic field of moving bodies]. Zeitschrift für Physik 21 (1): 366-371. Bibcode:1924ZPhy...21..366G. doi:10.1007/BF01328285.
Amar, Henri (1955). «New Geometric Representation of the Lorentz Transformation». American Journal of Physics 23 (8): 487-489. Bibcode:1955AmJPh..23..487A. doi:10.1119/1.1934074.
Amar, Henri; Loedel, Enrique (1957). «Geometric Representation of the Lorentz Transformation». American Journal of Physics 25 (5): 326-327. Bibcode:1957AmJPh..25..326A. doi:10.1119/1.1934453.

fourmilab.ch

Einstein, Albert (1905). «Zur Elektrodynamik bewegter Körper» [On the electrodynamics of moving bodies]. Annalen der Physik 322 (10): 891-921. Bibcode:1905AnP...322..891E. doi:10.1002/andp.19053221004. . Véase también: English translation.

harvard.edu

adsabs.harvard.edu

Einstein, Albert (1905). «Zur Elektrodynamik bewegter Körper» [On the electrodynamics of moving bodies]. Annalen der Physik 322 (10): 891-921. Bibcode:1905AnP...322..891E. doi:10.1002/andp.19053221004. . Véase también: English translation.
Gruner, Paul (1922). «Graphische Darstellung der speziellen Relativitätstheorie in der vierdimensionalen Raum-Zeit-Welt I» [Graphical representation of the special theory of relativity in the four-dimensional spacetime world I]. Zeitschrift für Physik 10 (1): 22-37. Bibcode:1922ZPhy...10...22G. doi:10.1007/BF01332542.
Gruner, Paul (1922). «Graphische Darstellung der speziellen Relativitätstheorie in der vierdimensionalen Raum-Zeit-Welt II» [Graphical representation of the special theory of relativity in the four-dimensional spacetime world II]. Zeitschrift für Physik 10 (1): 227-235. Bibcode:1922ZPhy...10..227G. doi:10.1007/BF01332563.
Gruner, Paul (1922). «Die Bedeutung "reduzierter" orthogonaler Koordinatensysteme für die Tensoranalysis und die spezielle Relativitätstheorie» [The importance of "reduced" orthogonal coordinate-systems for tensor analysis and the special theory of relativity]. Zeitschrift für Physik 10 (1): 236-242. Bibcode:1922ZPhy...10..236G. doi:10.1007/BF01332564.
Gruner, Paul (1924). «Geometrische Darstellungen der speziellen Relativitätstheorie, insbesondere des elektromagnetischen Feldes bewegter Körper» [Geometrich representations of the special theory of relativity, in particular the electromagnetic field of moving bodies]. Zeitschrift für Physik 21 (1): 366-371. Bibcode:1924ZPhy...21..366G. doi:10.1007/BF01328285.
Amar, Henri (1955). «New Geometric Representation of the Lorentz Transformation». American Journal of Physics 23 (8): 487-489. Bibcode:1955AmJPh..23..487A. doi:10.1119/1.1934074.
Amar, Henri; Loedel, Enrique (1957). «Geometric Representation of the Lorentz Transformation». American Journal of Physics 25 (5): 326-327. Bibcode:1957AmJPh..25..326A. doi:10.1119/1.1934453.

hathitrust.org

catalog.hathitrust.org

Born, Max (1920). Die Relativitätstheorie Einsteins [Einstein's Theory of Relativity] (First edición). Springer. pp. 177-180. See also Reprint (2013) of third edition (1922) at Google books, p. 187

khanacademy.org

«What are position vs. time graphs?». Khan Academy. Consultado el 19 de noviembre de 2018.

pedagogica.edu.co

revistas.pedagogica.edu.co

Peña Díaz, Juan Manuel (19 de noviembre de 2021). «Geometría del espacio-tiempo: los diagramas de Minkowski». Pre-Impresos Estudiantes, Departamento de Física, Universidad Pedagógica Nacional. Consultado el 25 de noviembre de 2021.

uni-augsburg.de

physik.uni-augsburg.de

Einstein, Albert (1905). «Zur Elektrodynamik bewegter Körper» [On the electrodynamics of moving bodies]. Annalen der Physik 322 (10): 891-921. Bibcode:1905AnP...322..891E. doi:10.1002/andp.19053221004. . Véase también: English translation.

web.archive.org

Synthetic Spacetime, a digest of the axioms used, and theorems proved, by Wilson and Lewis. Archived by WebCite

wikisource.org

es.wikisource.org

Mirimanoff, Dmitry (1921). «La transformation de Lorentz-Einstein et le temps universel de M. Ed. Guillaume». Archives des sciences physiques et naturelles (supplement). 5 3: 46-48. (Translation: The Lorentz–Einstein transformation and the universal time of Ed. Guillaume)
Gruner, Paul; Sauter, Josef (1921). «Représentation géométrique élémentaire des formules de la théorie de la relativité» [Elementary geometric representation of the formulae of the theory of relativity]. Archives des sciences physiques et naturelles. 5 3: 295-296. (Translation: Elementary geometric representation of the formulas of the special theory of relativity)
Gruner, Paul (1921). «Eine elementare geometrische Darstellung der Transformationsformeln der speziellen Relativitätstheorie» [An elementary geometric representation of the transformation formulae of the special theory of relativity]. Physikalische Zeitschrift 22: 384-385. (Translation: An elementary geometrical representation of the transformation formulas of the special theory of relativity)
Gruner, Paul (1921). «a) Représentation graphique de l'univers espace-temps à quatre dimensions. b) Représentation graphique du temps universel dans la théorie de la relativité» [a) Graphical representation of the four-dimensional spacetime universe. b) Graphical representation of universal time in the theory of relativity]. Archives des sciences physiques et naturelles. 5 4: 234-236. (Translation: Graphical representation of the four-dimensional space-time universe)

zenodo.org

Gruner, Paul (1922). «Die Bedeutung "reduzierter" orthogonaler Koordinatensysteme für die Tensoranalysis und die spezielle Relativitätstheorie» [The importance of "reduced" orthogonal coordinate-systems for tensor analysis and the special theory of relativity]. Zeitschrift für Physik 10 (1): 236-242. Bibcode:1922ZPhy...10..236G. doi:10.1007/BF01332564.