Spinor

Results: 192



#Item
51On-Shell Recursion Relations for Multi-Parton One-Loop Amplitudes Carola F. Berger Stanford Linear Accelerator Center with

On-Shell Recursion Relations for Multi-Parton One-Loop Amplitudes Carola F. Berger Stanford Linear Accelerator Center with

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Source URL: susy06.physics.uci.edu

Language: English - Date: 2006-06-15 02:45:04
52¨¸Ó³  ¢ —Ÿ. 2014. ’. 11, º 4(188). ‘. 688Ä708 ”ˆ‡ˆŠ ‹…Œ…’›• —‘’ˆ– ˆ ’Œƒ Ÿ„. ’…ˆŸ SOLUTIONS TO THE DIRAC EQUATION FOR SYMMETRIC AND ASYMMETRIC

¨¸Ó³  ¢ —Ÿ. 2014. ’. 11, º 4(188). ‘. 688Ä708 ”ˆ‡ˆŠ ‹…Œ…’›• —‘’ˆ– ˆ ’Œƒ Ÿ„. ’…ˆŸ SOLUTIONS TO THE DIRAC EQUATION FOR SYMMETRIC AND ASYMMETRIC

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Source URL: www1.jinr.ru

Language: English - Date: 2014-08-26 06:37:02
53¨¸Ó³  ¢ —Ÿ. 2014. ’. 11, º 4(188). ‘. 673Ä687 ”ˆ‡ˆŠ ‹…Œ…’›• —‘’ˆ– ˆ ’Œƒ Ÿ„. ’…ˆŸ APPROXIMATE SOLUTIONS OF DIRAC EQUATION FOR TIETZ AND GENERAL

¨¸Ó³  ¢ —Ÿ. 2014. ’. 11, º 4(188). ‘. 673Ä687 ”ˆ‡ˆŠ ‹…Œ…’›• —‘’ˆ– ˆ ’Œƒ Ÿ„. ’…ˆŸ APPROXIMATE SOLUTIONS OF DIRAC EQUATION FOR TIETZ AND GENERAL

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Source URL: www1.jinr.ru

Language: English - Date: 2014-08-26 06:37:02
54Week 9 (due March 12) Reading: Srednicki, sections 51, [removed]20pt) Problem 52.3 in Srednicki. 2. Consider a theory of a spinor field Ψ with the Lagrangian ¯ / − m)Ψ + g ΨΨφ(x), ¯

Week 9 (due March 12) Reading: Srednicki, sections 51, [removed]20pt) Problem 52.3 in Srednicki. 2. Consider a theory of a spinor field Ψ with the Lagrangian ¯ / − m)Ψ + g ΨΨφ(x), ¯

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Source URL: www.theory.caltech.edu

Language: English - Date: 2008-03-06 00:57:04
55Week 2 (due Jan. 23) Reading: Srednicki, sections 33,34,[removed]The Hodge star operator on antisymmetric second rank tensors is defined as 1 (⋆a)µν = gµρ gνσ ǫρσαβ aαβ .

Week 2 (due Jan. 23) Reading: Srednicki, sections 33,34,[removed]The Hodge star operator on antisymmetric second rank tensors is defined as 1 (⋆a)µν = gµρ gνσ ǫρσαβ aαβ .

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Source URL: www.theory.caltech.edu

Language: English - Date: 2008-01-17 14:38:03
56SPINOR data reduction code manual July 2013 C. Beck Contacts: Data reduction software: Christian Beck [removed] Instrument (PI): n.n.@HAO Technical and instrument control software: Christian Beck [removed]; lvtt@

SPINOR data reduction code manual July 2013 C. Beck Contacts: Data reduction software: Christian Beck [removed] Instrument (PI): n.n.@HAO Technical and instrument control software: Christian Beck [removed]; lvtt@

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Source URL: nsosp.nso.edu

Language: English - Date: 2014-04-01 13:15:35
57SPINOR: The NSO SPINOR software package provides a basic data reduction pipeline for data taken with SPINOR. The software was tested on 854 nm and 1565 nm data up to now. Data in 656 nm and 1083 nm will be available soon

SPINOR: The NSO SPINOR software package provides a basic data reduction pipeline for data taken with SPINOR. The software was tested on 854 nm and 1565 nm data up to now. Data in 656 nm and 1083 nm will be available soon

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Source URL: nsosp.nso.edu

Language: English - Date: 2014-04-01 13:15:29
58Week 1 (due Jan. 15) Reading: Srednicki, sections 33, 34, [removed]The Hodge star operator on antisymmetric second rank tensors is defined as 1 (?a)µν = gµρ gνσ ρσαβ aαβ .

Week 1 (due Jan. 15) Reading: Srednicki, sections 33, 34, [removed]The Hodge star operator on antisymmetric second rank tensors is defined as 1 (?a)µν = gµρ gνσ ρσαβ aαβ .

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Source URL: www.theory.caltech.edu

Language: English - Date: 2010-01-09 15:47:57
59Hints at other dimension reduction techniques In PCA, the aim is to find a low-dimensional (projective) representation of the data that preserves variability. Multi-dimensional Scaling (MDS): find a low-dimensional repre

Hints at other dimension reduction techniques In PCA, the aim is to find a low-dimensional (projective) representation of the data that preserves variability. Multi-dimensional Scaling (MDS): find a low-dimensional repre

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Source URL: globin.cse.psu.edu

Language: English - Date: 2002-02-12 14:05:18
60Week 1 (due Jan[removed]20pts) Consider Lorenz group in three-dimensional space-time (i.e. one timelike direction, two spacelike directions). Show that the group is three-dimensional. Construct a 2-1 homomorphism from S

Week 1 (due Jan[removed]20pts) Consider Lorenz group in three-dimensional space-time (i.e. one timelike direction, two spacelike directions). Show that the group is three-dimensional. Construct a 2-1 homomorphism from S

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Source URL: www.theory.caltech.edu

Language: English - Date: 2014-01-09 14:31:26