User:Maschen/sources

Following are some of the references I have been adding to WP, or in the minority haven't added but have come across elsewhere, all in one place, for future records. Obviously, I don't possess them all, pretty much all of them are from:

the uni library,
Google books,
Springer,
arXiv,

and a few papers/books are from other WP articles.

This list will never be complete:

more will be added,
duplications will be removed.

Geometric algebra[edit]

D. Hestenes, G. Sobczyk (1987). Clifford Algebra to Geometric Calculus: A Unified Language for Mathematics and Physics. Fundamental Theories of Physics. Vol. 5. Springer. p. 68. ISBN 9-02772-5616.

C. Perwass (2008). Geometric Algebra with Applications in Engineering. Geometry and Computing. Vol. 4. Springer. p. 23. ISBN 354-089-067-X.

W.E. Baylis (1996). Clifford (Geometric) Algebras: With Applications in Physics, Mathematics, and Engineering. Springer. p. 71. ISBN 0-817-638-687.

A. Crumeyrolle, R. Ablamowicz, P. Lounesto (1995). Clifford (Geometric) Algebras: With Applications in Physics, Mathematics, and Engineering. Mathematics and Its Applications. Vol. 321. Springer. p. 105. ISBN 0-792-333-667.{{cite book}}: CS1 maint: multiple names: authors list (link)

L. Dorst, C.J.L. Doran, J. Lasenby (2001). Applications of geometric algebra in computer science and engineering. Springer. p. 61. ISBN 0-817-642-676.{{cite book}}: CS1 maint: multiple names: authors list (link)

C. D'Orangeville, A. Anthony, N. Lasenby (2003). Geometric Algebra For Physicists. Cambridge University Press. p. 343. ISBN 0-521-480-221.{{cite book}}: CS1 maint: multiple names: authors list (link)

P. Joot. Exploring physics with Geometric Algebra. p. 157.

Cartesian tensors[edit]

D.C. Kay (1988). Tensor Calculus. Schaum’s Outlines. McGraw Hill. p. 18-19, 31-32. ISBN 0-07-033484-6.

M.R. Spiegel, S. Lipcshutz, D. Spellman (2009). Vector analysis. Schaum’s Outlines (2nd ed.). McGraw Hill. p. 227. ISBN 978-0-07-161545-7.{{cite book}}: CS1 maint: multiple names: authors list (link)

J.R. Tyldesley (1975). An introduction to tensor analysis for engineers and applied scientists. Longman. p. 5-13. ISBN 0-582-44355-5.

S. Lipcshutz, M. Lipson (2009). Linear Algebra. Schaum’s Outlines (4th ed.). McGraw Hill. ISBN 978-0-07-154352-1.

Pei Chi Chou (1992). Elasticity: Tensor, Dyadic, and Engineering Approaches. Courier Dover Publications. ISBN 048-666-958-0.

T.W. Körner (2012). Vectors, Pure and Applied: A General Introduction to Linear Algebra. Cambridge University Press. p. 216. ISBN 11070-3356-X.

R. Torretti (1996). Relativity and Geometry. Courier Dover Publications. p. 103. ISBN 0-4866-90466.

J.J.L. Synge, A. Schild (1978). Tensor Calculus. Courier Dover Publications. p. 128. ISBN 0-4861-4139-X.

C.A. Balafoutis, R.V. Patel (1991). Dynamic Analysis of Robot Manipulators: A Cartesian Tensor Approach. The Kluwer International Series in Engineering and Computer Science: Robotics: vision, manipulation and sensors. Vol. 131. Springer. ISBN 0792-391-454.

S. G. Tzafestas (1992). Robotic systems: advanced techniques and applications. Springer. ISBN 0-792-317-491.

T. Dass, S.K. Sharma (1998). Mathematical Methods In Classical And Quantum Physics. Universities Press. p. 144. ISBN 817-371-0899.

G.F.J. Temple (2004). Cartesian Tensors: An Introduction. Dover Books on Mathematics Series. DOVER PUBN Incorporated. ISBN 0-4864-3908-9.

Sir H. Jeffreys (1961). Cartesian Tensors. The University Press.

Hyperbolic geometry and gyrovector spaces[edit]

A.A. Ungar (2009). A Gyrovector Space Approach to Hyperbolic Geometry. Morgan & Claypool Publishers. ISBN 1-598-298-224.

A.A. Ungar (2005). Analytic Hyperbolic Geometry: Mathematical Foundations And Applications. World Scientific. ISBN 981-270-327-6.

W. Fenchel. Elementary Geometry in Hyperbolic Space. Walter de Gruyter. ISBN 311-011-734-7.

General physics[edit]

R. Penrose (2005). The Road to Reality. Vintage books. ISBN 978-00994-40680.
R.G. Lerner, G.L. Trigg (1991). Encyclopaedia of Physics (2nd ed.). VHC Publishers. p. 1285. ISBN 0-89573-752-3.
P.M. Whelan, M.J. Hodgeson (1978). Essential Principles of Physics (2nd ed.). John Murray. ISBN 0-7195-3382-1.
G. Woan (2010). The Cambridge Handbook of Physics Formulas. Cambridge University Press. ISBN 978-0-521-57507-2.
A. Halpern (1988). 3000 Solved Problems in Physics, Schaum Series. Mc Graw Hill. ISBN 978-0-07-025734-4.
C.B. Parker (1994). McGraw Hill Encyclopaedia of Physics (2nd ed.). McGraw Hill. ISBN 0-07-051400-3.
M. Mansfield, C. O’Sullivan (2011). Understanding Physics (2nd ed.). John Wiley & Sons. ISBN 978-0-470-74637-0.
P.A. Tipler, G. Mosca (2008). Physics for Scientists and Engineers: With Modern Physics (6th ed.). W.H. Freeman and Co. ISBN 9-781429-202657.
L.H. Greenberg (1978). Physics with Modern Applications. Holt-Saunders International W.B. Saunders and Co. ISBN 0-7216-4247-0.
J.B. Marion, W.F. Hornyak (1984). Principles of Physics. Holt-Saunders International Saunders College. ISBN 4-8337-0195-2.
A. Beiser (1987). Concepts of Modern Physics (4th ed.). McGraw-Hill (International). ISBN 0-07-100144-1.
H.D. Young, R.A. Freedman (2008). University Physics – With Modern Physics (12th ed.). Addison-Wesley (Pearson International). ISBN 0-321-50130-6.
D. Hestenes (1999). New Foundations for Classical Mechanics. Fundamental Theories of Physics. Vol. 99 (2nd ed.). Springer. ISBN 0792355148.

Mechanics[edit]

J.R. Forshaw, A.G. Smith (2009). Dynamics and Relativity. Manchester Physics Series. John Wiley & Sons. ISBN 978-0-470-01460-8.
D. Kleppner, R. J. Kolenkow (2010). An Introduction to Mechanics. Cambridge University Press. ISBN 978-0-521-19821-9.
H. Goldstein (1980). Classical mechanics (2nd ed.). Reading, Mass.: Addison-Wesley Pub. Co. ISBN 0201029189.
L.N. Hand, J.D. Finch (2008). Analytical Mechanics. Cambridge University Press,. ISBN 978-0-521-57572-0.{{cite book}}: CS1 maint: extra punctuation (link)
T.B. Arkill, C.J. Millar (1974). Mechanics, Vibrations and Waves. John Murray,. ISBN 0-7195-2882-8.{{cite book}}: CS1 maint: extra punctuation (link)
H.J. Pain (1983). The Physics of Vibrations and Waves (3rd ed.). John Wiley & Sons,. ISBN 0-471-90182-2.{{cite book}}: CS1 maint: extra punctuation (link)

EM[edit]

G.A.G. Bennet (1974). Electricity and Modern Physics (2nd ed.). Edward Arnold (UK). ISBN 0-7131-2459-8.
I.S. Grant, W.R. Phillips, Manchester Physics (2008). Electromagnetism (2nd ed.). John Wiley & Sons. ISBN 978-0-471-92712-9.{{cite book}}: CS1 maint: multiple names: authors list (link)
D.J. Griffiths (2007). Introduction to Electrodynamics (3rd ed.). Pearson Education. ISBN 81-7758-293-3.
J. D. Jackson (1999). Classical Electrodynamics (3rd ed.). Wiley. p. 548. ISBN 0-471-30932-X.

SR, GR[edit]

C.W. Misner, K.S. Thorne, J.A. Wheeler. Gravitation. p. 1146. ISBN 0-7167-0344-0.{{cite book}}: CS1 maint: multiple names: authors list (link)
J. B. Hartle (2003). Gravity: An Introduction to Einstein's General Relativity. Addison-Wesley. p. 563. ISBN 9780805386622.
S. Carroll (2003). Spacetime and Geometry: An Introduction to General Relativity. Addison-Wesley. p. 496. ISBN 9780805387322.
M. P. Hobson, G. P. Efstathiou, A. N. Lasenby (2006). General Relativity: An Introduction for Physicists. Cambridge University Press. p. 555. ISBN 9780521829519.{{cite book}}: CS1 maint: multiple names: authors list (link)
R. M. Wald (1984). General Relativity. Chicago University Press. p. 479. ISBN 9780226870335.
Foster, J; Nightingale, J.D. (1995). A Short Course in General Relativity (2nd ed.). Springer. p. 222. ISBN 0-03-063366-4.
I. Ciufolini, R.R.A. Matzner (2010). General relativity and John Archibald Wheeler. Springer. p. 329. ISBN 9-04813-7357.
M. Ludvigsen. General Relativity: A Geometric Approach.
C. Schiller. Motion Mountain. Vol. 2.
M. Fayngold (2008). Special Relativity and How it Works. John Wiley & Sons. p. 137-139. ISBN 3527406077.
N. Menicucci (2001). "Relativistic Angular Momentum" (PDF).
C. Chryssomalakos, H. Hernandez-Coronado, E. Okon (2009). "Center of mass in special and general relativity and its role in an effective description of spacetime" (PDF). J. Phys. Conf. Ser. Mexico. arXiv:0901.3349. doi:10.1088/1742-6596/174/1/012026. {{cite news}}: line feed character in |title= at position 57 (help)CS1 maint: multiple names: authors list (link)

Hamilton-Jacobi-Einstein equation[edit]

A. Peres (1962). "On Cauchy's problem in general relativity - II". Nuovo Cimento. Vol. 26, no. 1. Springer. p. 53-62.
U.H. Gerlach (1968). "Derivation of the Ten Einstein Field Equations from the Semiclassical Approximation to Quantum Geometrodynamics". Physical Review. Vol. 177, no. 5. Princeton, USA. p. 1929-1941. doi:10.1103/PhysRev.177.1929.
A. Shomer (2007). "A pedagogical explanation for the non-renormalizability of gravity". California, USA. arXiv:0709.3555v2.
J. Mehra (1973). The Physicist's Conception of Nature. Springer. p. 224. ISBN 9-02770-3450.
J.J. Halliwell, J. Pérez-Mercader, W.H. Zurek (1996). Physical Origins of Time Asymmetry. Cambridge University Press. p. 429. ISBN 0-52156-8374.{{cite book}}: CS1 maint: multiple names: authors list (link)
J.L. Lopes (1977). Quantum mechanics, a half century later: Papers of a Colloquium on Fifty Years of Quantum Mechanics. Strasbourg, France: Springer, Kluwer Academic Publishers. ISBN 9-789-0277-07840.
C. Rovelli (2004). Quantum Gravity. Cambridge University Press. ISBN 0-521-83733-2.
C. Kiefer (2012). Quantum Gravity (3rd ed.). Oxford University Press. ISBN 0-199-58520-2.
J.K. Glikman (1999). Towards Quantum Gravity: Proceedings of the XXXV International Winter School on Theoretical Physics. Polanica, Poland: Springer. p. 224. ISBN 3-540-669-108.
L.Z. Fang, R. Ruffini (1987). Quantum cosmology. Advanced Series in Astrophysics and Cosmology. Vol. 3. World Scientific. ISBN 997-1503-123.

T. Banks (1984). "TCP, Quantum Gravity, The Cosmological Constant and all that..." (PDF). Stanford, USA. (Equation A.3 in the appendix).
B. K. Darian (1997). "Solving the Hamilton-Jacobi equation for gravitationally interacting electromagnetic and scalar fields" (PDF). Canada, USA. arXiv:gr-qc/9707046v2.
J. R. Bond, D. S. Salopek (1990). "Nonlinear evolution of long-wavelength metric fluctuations in inflationary models". Phys. Rev. D. Canada (USA), Illinois (USA).
Sang Pyo Kim (1996). "Classical spacetime from quantum gravity". Phys. Rev. D. Kunsan, Korea: IoP. doi:10.1088/0264-9381/13/6/011.
S.R. Berbena, A.V. Berrocal, J. Socorro, L.O. Pimentel (2006). "The Einstein-Hamilton-Jacobi equation: Searching the classical solution for barotropic FRW" (PDF). Guanajuato and Autónoma Metropolitana (Mexico). arXiv:gr-qc/0607123.{{cite news}}: CS1 maint: multiple names: authors list (link)

Particle physics[edit]

D.H. Perkins (2000). Introduction to High Energy Physics. Cambridge University Press. ISBN 0-52162-1968.
B. R. Martin, G.Shaw. Particle Physics (3rd ed.). Manchester Physics Series, John Wiley & Sons. p. 3. ISBN 978-0-470-03294-7.
P. Labelle (2010). Supersymmetry. Demystified. McGraw-Hill. ISBN 978-0-07-163641-4.

QM, RQM, QFT, RQFT[edit]

M.Reiher, A.Wolf (2009). Relativistic Quantum Chemistry. John Wiley & Sons. ISBN 3-52762-7499.
P. Strange (1998). Relativistic Quantum Mechanics: With Applications in Condensed Matter and Atomic Physics. Cambridge University Press. ISBN 0521565839.
P. Mohn (2003). Magnetism in the Solid State: An Introduction. Springer Series in Solid-State Sciences Series. Vol. 134. Springer. p. 6. ISBN 3-54043-1837.
A. Messiah (1981). Quantum Mechanics. Vol. 2. North-Holland Publishing Company, Amsterdam. p. 875. ISBN 0-7204-00457.
W. Greiner (2000). Relativistic Quantum Mechanics. Wave Equations (3rd ed.). Springer. p. 70. ISBN 3-5406-74578.
A. Wachter (2011). "Relativistic quantum mechanics". Springer. p. 34. ISBN 9-04813-6458.
K. Masakatsu (2012). "Superradiance Problem of Bosons and Fermions for Rotating Black Holes in Bargmann–Wigner Formulation" (PDF). Nara, Japan. arXiv:1208.0644.
R. Resnick, R. Eisberg (1985). Quantum Physics of Atoms, Molecules, Solids, Nuclei and Particles (2nd ed.). John Wiley & Sons. p. 274. ISBN 978-0-471-87373-0.
P.W. Atkins (1974). Quanta: A handbook of concepts. Oxford University Press. ISBN 0-19-855493-1.
L.D. Landau, E.M. Lifshitz (1981). Quantum Mechanics Non-Relativistic Theory. Vol. 3. Elsevier. p. 455. ISBN 008-0503-489.
E. Abers (2004). Quantum Mechanics. Addison Wesley. p. 425. ISBN 978-0-13-146100-0.
P.A.M. Dirac (1981). Principles of Quantum Mechanics (4th ed.). Clarendon Press. ISBN 9-780198-520115.
W.T. Grandy (1991). Relativistic quantum mechanics of leptons and fields. Springer. p. 54. ISBN 0-7923-10497.
Cédric Lorcé (2009). "Electromagnetic Properties for Arbitrary Spin Particles: Part 1 − Electromagnetic Current and Multipole Decomposition" (PDF). Mainz, Germany. arXiv:0901.4199v1.
Cédric Lorcé (2009). "Electromagnetic Properties for Arbitrary Spin Particles: Part 2 − Natural Moments and Transverse Charge Densities" (PDF). Mainz, Germany. arXiv:0901.4200v1.

L.H. Ryder (1996). Quantum Field Theory (2nd ed.). Cambridge University Press. p. 62. ISBN 0-52147-8146.
S.M. Troshin, N.E. Tyurin (1994). Spin phenomena in particle interactions. World Scientific. ISBN 9-81021-6920.

Bargmann, V.; Wigner, E. P. (1948). "Group theoretical discussion of relativistic wave equations". Proc. Natl. Sci. U. S. A. 34 (5): 211–23.
E. Wigner (1937). "On Unitary Representations Of The Inhomogeneous Lorentz Group" (PDF). Annals of Mathematics. 40 (1): 149.
P.A.M. Dirac (1964). Lectures on Quantum Mechanics. Courier Dover Publications. ISBN 0-48641-7131.
B. Thaller (2010). The Dirac Equation. Springer. ISBN 3-64208-1347.
W. Pauli (1980). General Principles of Quantum Mechanics. Springer. ISBN 3-54009-8429.
E. Merzbacher (1998). Quantum Mechanics (3rd ed.). ISBN 0-471-887-021.
A. Messiah (1961). Quantum Mechanics. Vol. 1. John Wiley & Sons Inc. ISBN 047159766X.
J.D. Bjorken, S.D. Drell (1964). Relativistic Quantum Mechanics (Pure & Applied Physics). McGraw-Hill. ISBN 007-0054-932.
R.P. Feynman, R.B. Leighton, M. Sands (1965). Feynman Lectures on Physics. Vol. 3. Addison-Wesley. ISBN 0-201-02118-8.{{cite book}}: CS1 maint: multiple names: authors list (link)
L.I. Schiff (1968). Quantum Mechanics (3rd ed.). McGraw-Hill.
F. Dyson (2011). Advanced Quantum Mechanics (2nd ed.). World Scientific. ISBN 981-4383-406.
R.K. Clifton (2011). Perspectives on Quantum Reality: Non-Relativistic, Relativistic, and Field-Theoretic. Springer. ISBN 9-0481-46437.
C. Tannoudji, B.Diu, F.Laloë (1977). Quantum Mechanics. Vol. 1. Wiley VCH. ISBN 047-116-433-X.{{cite book}}: CS1 maint: multiple names: authors list (link)
C. Tannoudji, B.Diu, F.Laloë (1977). Quantum Mechanics. Vol. 2. Wiley VCH. ISBN 047-1164-356.{{cite book}}: CS1 maint: multiple names: authors list (link)
A.I.M Rae (2008). Quantum Mechanics. Vol. 2 (5th ed.). Taylor & Francis Group. ISBN 1-5848-89705.
H. Pilkuhn (2005). Relativistic Quantum Mechanics. Texts and Monographs in Physics Series (2nd ed.). Springer. ISBN 3-54028-5229.
R. Parthasarathy (2010). Relativistic quantum mechanics. Alpha Science International. ISBN 1-84265-5736.
U. Kaldor, S.Wilson (2003). Theoretical Chemistry and Physics of Heavy and Superheavy Elements. Springer. ISBN 1-4020-1371-X.
B. Thaller (2005). Advanced visual quantum mechanics. Springer. ISBN 0-38727-1279.
H.P. Breuer, F.Petruccione (2000). Relativistic Quantum Measurement and Decoherence. Istituto Italiono Per Gli Studi Filosofici, Naples: Springer. ISBN 3-54041-0619.
P.J. Shepherd (2013). A Course in Theoretical Physics. John Wiley & Sons. ISBN 1-1185-16923.
H.A. Bethe, R.W. Jackiw (1997). Intermediate Quantum Mechanics. Addison-Wesley. ISBN 0-2013-28313.
W. Heitler (1954). The Quantum Theory of Radiation (3rd ed.). Courier Dover Publications. ISBN 0-48664-5584.
K. Gottfried, T. Yan (2003). Quantum Mechanics: Fundamentals (2nd ed.). Springer. p. 245. ISBN 0-38795-5763.
F.Schwabl (2010). Quantum Mechanics. Springer. p. 220. ISBN 3-54071-9334.
R.G. Sachs (1987). The Physics of Time Reversal (2nd ed.). University of Chicago Press. ISBN 022-6733-319.

P.A.M Dirac (1932). "Relativistic Quantum Mechanics" (PDF). Proc. R. Soc. London, A. 136. doi:10.1098/rspa.1932.0094.
W. Pauli (1945). "Exclusion principle and quantum mechanics" (PDF).
J.P. Antoine (2004). "Relativistic Quantum Mechanics". J. Phys. A: Math. Gen. Vol. 37. IoP. doi:10.1088/0305-4470/37/4/B01.
M. Henneaux, C. Teitelboim (1982). "Relativistic quantum mechanics of supersymmetric particles". Vol. 143. Austin, Texas.
J.R. Fanchi (1986). "Parametrizing relativistic quantum mechanics". Phys. Rev. A. Vol. 34. Littleton, Colorado. doi:10.1103/PhysRevA.34.1677.
G N Ord (1983). "Fractal space-time: a geometric analogue of relativistic quantum mechanics". J. Phys. A: Math. Gen. Vol. 16. IoP. doi:10.1088/0305-4470/16/9/012.
F. Coester, W. N. Polyzou (1982). Relativistic quantum mechanics of particles with direct interactions. Vol. 26. doi:10.1103/PhysRevD.26.1348. {{cite book}}: |journal= ignored (help)
R.B. Mann, T.C. Ralph (2012). "Relativistic quantum information". Class. Quantum Grav. Vol. 29. IoP. doi:10.1088/0264-9381/29/22/220301.
S.G. Low (1997). "Canonically Relativistic Quantum Mechanics: Representations of the Unitary Semidirect Heisenberg Group, U(1,3) *s H(1,3)". J.Math.Phys. Vol. 38. arXiv:physics/9703008. doi:10.1088/0264-9381/29/22/220301.
C. Fronsdal, L.E. Lundberg (1970). "Relativistic Quantum Mechanics of Two Interacting Particles". Phys. Rev. D. Vol. 1. arXiv:physics/9703008. doi:10.1103/PhysRevD.1.3247.
V.A. Bordovitsyn, A.N. Myagkii. "Spin-orbital motion and Thomas precession in the classical and quantum theories" (PDF). Tomsk, Russia. doi:10.1119/1.1615526.</ref>
K. Rȩbilas (2013). "Comment on 'Elementary analysis of the special relativistic combination of velocities, Wigner rotation and Thomas precession'". Eur. J. Phys. Vol. 34. Kraków, Poland: IoP. doi:10.1088/0143-0807/34/3/L55.
H.C. Corben (1993). "Factors of 2 in magnetic moments, spin–orbit coupling, and Thomas precession". Am. J. Phys. Vol. 61. Mississippi, USA: IoP. p. 551.
W.E. Lamb, Jr. and R.C. Retherford (1950). "Fine Structure of the Hydrogen Atom. Part I". Phys. Rev. 79. Columbia, New York. doi:10.1103/PhysRev.79.549.
W.E. Lamb, Jr. and R.C. Retherford (1951). "Fine Structure of the Hydrogen Atom. Part II". Phys. Rev. 81. Columbia, New York. doi:10.1103/PhysRev.81.222.
W.E. Lamb, Jr. (1952). "Fine Structure of the Hydrogen Atom. III". Phys. Rev. 85. Columbia, New York. doi:10.1103/PhysRev.85.259.
W.E. Lamb, Jr. and R.C. Retherford (1952). "Fine Structure of the Hydrogen Atom. IV". Phys. Rev. 86. Columbia, New York. doi:10.1103/PhysRev.86.1014.
S. Triebwasser, E.S. Dayhoff, and W.E. Lamb, Jr. (1953). "Fine Structure of the Hydrogen Atom. V". Phys. Rev. 89. Columbia, New York. doi:10.1103/PhysRev.89.98.{{cite journal}}: CS1 maint: multiple names: authors list (link)

Fractional Schrödinger equation[edit]

Richard Herrmann (2011). "9". Fractional Calculus, An Introduction for Physicists. World Scientific. ISBN 981 4340 24 3.

K.Joseph; et al. (2012). Fractional Dynamics: Recent Advances. World Scientific. p. 426. ISBN 981-434-059-6. {{cite book}}: Explicit use of et al. in: |author= (help)

J.S. Moreno (2008). Progress in Statistical Mechanics Research. Nova Publishers. p. 10. ISBN 160-456-028-2.

L. Debnath (2005). Nonlinear partial differential equations for scientists and engineers (2nd ed.). Springer. p. 126-127. ISBN 0-817-643-230.

T. Myint U., L. Debnath (2007). Linear partial differential equations for scientists and engineers (4th ed.). Springer. p. 520. ISBN 0-817-645-608.

Issues in Applied Mathematics. Scholarly Editions. 2012. ISBN 146-496-507-2.

"8". Issues in General Physics Research. Scholarly Editions. 2012. ISBN 146-496-328-2.

V.E. Tarasov (2010). "19". Fractional dynamics. Nonlinear physical science. Vol. 0. Springer. ISBN 3-642-140-033.

J. Sabatier, O.P.Agrawal, J.A.T.Machado (2007). Advances in Fractional Calculus: Theoretical Developments and Applications in Physics and Engineering. Springer. ISBN 1-402-060-424.{{cite book}}: CS1 maint: multiple names: authors list (link)

D. Baleanu, J.A.T. Machado, A.C.J. Luo (2012). "17". Fractional Dynamics and Control. Springer. ISBN 1-461-404-576.{{cite book}}: CS1 maint: multiple names: authors list (link)

Bargmann-Wigner equations[edit]

Bargmann, V.; Wigner, E. P. (1948). "Group theoretical discussion of relativistic wave equations". Proc. Natl. Sci. U. S. A. 34 (5): 211–23.
E. Wigner (1937). "On Unitary Representations Of The Inhomogeneous Lorentz Group" (PDF). Annals of Mathematics. 40 (1): 149.
E.A. Jeffery (1978). "Component Minimization of the Bargman–Wigner wavefunction" (PDF). Australian Journal of Physics. Melbourne: CSIRO.
T. Jaroszewicz, P.S Kurzepa (1992). "Geometry of spacetime propagation of spinning particles". Annals of Physics. California, USA.
H. Shi-Zhong, R. Tu-Nan, W. Ning, Z. Zhi-Peng (2002). "Wavefunctions for Particles with Arbitrary Spin". Beijing, China: International Academic Publishers.{{cite news}}: CS1 maint: multiple names: authors list (link)
C.R. Hagen (1970). "The Bargmann–Wigner method in Galilean relativity". Springer. California, USA.
Weinberg, S. (1964). "Feynman Rules for Any spin" (PDF). Phys. Rev. 133 (5B): B1318–B1332. Bibcode:1964PhRv..133.1318W. doi:10.1103/PhysRev.133.B1318.
Weinberg, S. (1964). "Feynman Rules for Any spin. II. Massless Particles" (PDF). Phys. Rev. 134 (4B): B882–B896. Bibcode:1964PhRv..134..882W. doi:10.1103/PhysRev.134.B882.
Weinberg, S. (1969). "Feynman Rules for Any spin. III" (PDF). Phys. Rev. 181 (5): 1893–1899. Bibcode:1969PhRv..181.1893W. doi:10.1103/PhysRev.181.1893.
Gábor Zsolt Tóth (2012). "Projection operator approach to the quantization of higher spin fields" (PDF). Budapest, Hungary: International Academic Publishers. pp. 37–40. arXiv:1209.5673v1.
V.V. Dvoeglazov (2003). "Generalizations of the Dirac Equation and the Modified Bargmann–Wigner Formalism" (PDF). arXiv:hep-th/0208159.
D. Shay (1968). "A Lagrangian formulation of the Joos–Weinberg wave equations for spin-j particles".
R.K Loide, I.Ots, R. Saar (2001). "Generalizations of the Dirac equation in covariant and Hamiltonian form". Journal of Physics A: Mathematical and General. Tallinn, Estonia: IoP.{{cite journal}}: CS1 maint: multiple names: authors list (link)
Weinberg, S, The Quantum Theory of Fields, vol II
Weinberg, S, The Quantum Theory of Fields, vol III
R. Penrose (2007). The Road to Reality. Vintage books. ISBN 0-679-77631-1.

E.N. Lorenz (1941). "A Generalization of the Dirac Equations". Harvard, USA: Harvard University.
I.I. Guseinov (2012). "Use of group theory and Clifford algebra in the study of generalized Dirac equation for particles with arbitrary spin" (PDF). Çanakkale, Turkey. arXiv:0805.1856.
V. V. Dvoeglazov (2011). "The modified Bargmann-Wigner formalism for higher spin fields and relativistic quantum mechanics". Zacatecas, Mexico.
D.N. Williams (2008). "The Dirac Algebra for Any Spin". Zürich, Switzerland: University of Colorado Press.
H. Shi-Zhong, Z. Peng-Fei, R. Tu-Nan, Z. Yu-Can, Z. Zhi-Peng (2004). "Projection Operator and Feynman Propagator for a Free Massive Particle of Arbitrary Spin". Communications in Theoretical Physics. Beijing, China: International Academic Publishers.{{cite news}}: CS1 maint: multiple names: authors list (link)
V. P. Neznamov (2004). "On the theory of interacting fields in Foldy-Wouthuysen representation" (PDF). arXiv:hep-th/0411050.
H. Stumpf (2004). "Generalized de Broglie–Bargmann–Wigner Equations, a Modern Formulation of de Broglie's Fusion Theory" (PDF). Tuebingen, Germany: Institute of Theoretical Physics.
D.G.C. McKeon, T.N. Sherry (2004). "The Bargmann–Wigner Equations in Spherical Space" (PDF). arXiv:hep-th/0411090v1.
R.Clarkson, D.G.C. McKeon (2003). "Quantum Field Theory" (PDF). pp. 61–69.
H. Stumpf (2002). "Eigenstates of Generalized de Broglie–Bargmann–Wigner Equations for Photons with Partonic Substructure" (PDF). Tuebingen, Germany: Institute of Theoretical Physics.
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Dirac equation in curved spacetime[edit]

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A. Di Giacomo, M. D’elia, H. Panagopoulos, E. Meggiolaro (1998). "Gauge Invariant Field Strength Correlators In QCD" (PDF). Pisa (Italy), Nicosia (Cyprus), Heidelberg (Germany). arXiv:hep-lat/9808056. {{cite news}}: Cite has empty unknown parameter: |1= (help)CS1 maint: multiple names: authors list (link)
M. Neubert (1993). "A Virial Theorem for the Kinetic Energy of a Heavy Quark inside Hadrons" (PDF). Physics Letters B. Geneva (CERN), Switzerland. arXiv:hep-ph/9311232. {{cite news}}: Cite has empty unknown parameter: |1= (help)
M. Neubert, N. Brambilla, H.G. Dosch, A. Vairo (1998). "Field strength correlators and dual effective dynamics in QCD". Physical Review D. Washington, USA. arXiv:hep-ph/9311232. doi:10.1103/PhysRevD.58.034010. {{cite news}}: Cite has empty unknown parameter: |1= (help)CS1 maint: multiple names: authors list (link)