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M. Blau, J. Figueroa-O'Farrill, C. Hall, and G. Papadopoulos, J. High Energy Phys. 01, 047 (2001); Class. Quantum Grav. 19, L87 (2002).
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N. Kim and J. Plefka, "On the spectrum of pp-wave matrix theory," hep-th/0207034; K. Dasgupta, M.M. Sheikh-Jabbari, and M. Van Raamsdonk, "Protected multiplets of M-theory on a plane wave," hep-th/0207050; N. Kim and J-H. Park, "Superalgebra for M-theory on a pp-wave," hep-th/0207061.
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On the Spectrum of pp-wave Matrix Theory
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Kim, N.1
Plefka, J.2
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0004341527
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hep-th/0207050
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N. Kim and J. Plefka, "On the spectrum of pp-wave matrix theory," hep-th/0207034; K. Dasgupta, M.M. Sheikh-Jabbari, and M. Van Raamsdonk, "Protected multiplets of M-theory on a plane wave," hep-th/0207050; N. Kim and J-H. Park, "Superalgebra for M-theory on a pp-wave," hep-th/0207061.
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Protected Multiplets of M-Theory on a Plane Wave
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Dasgupta, K.1
Sheikh-Jabbari, M.M.2
Van Raamsdonk, M.3
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19
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0004334425
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hep-th/0207061
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N. Kim and J. Plefka, "On the spectrum of pp-wave matrix theory," hep-th/0207034; K. Dasgupta, M.M. Sheikh-Jabbari, and M. Van Raamsdonk, "Protected multiplets of M-theory on a plane wave," hep-th/0207050; N. Kim and J-H. Park, "Superalgebra for M-theory on a pp-wave," hep-th/0207061.
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Superalgebra for M-Theory on a pp-wave
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Kim, N.1
Park, J.-H.2
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20
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33646614855
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note
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The covariant approach is also discussed in Ref. [18].
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21
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M. Hatsuda and M. Sakaguchi, Phys. Rev. D 66, 045020 (2002); M. Hatsuda, K. Kamimura, and M. Sakaguchi, "Gauge invariant action for superstring in Ramond-Ramond planewave background," hep-th/0207157.
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Hatsuda, M.1
Sakaguchi, M.2
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23
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33646610963
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note
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Other several interesting solutions have been reported in [20], though we will not consider them in this paper.
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28
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33646599701
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note
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In fact, we have discussed supermembranes in our previous works [13,14].
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29
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33646609988
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note
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In this section we use the action (1).
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30
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33646605294
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note
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In the case of the usual type IIB matrix model, the fuzzy sphere background has been discussed in [25].
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31
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0000718004
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S. Iso, Y. Kimura, K. Tanaka, and K. Wakatsuki, Nucl. Phys. B604, 121 (2001).
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Iso, S.1
Kimura, Y.2
Tanaka, K.3
Wakatsuki, K.4
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32
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33646620170
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note
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We consider the case that μ is positive since we can impose this condition without the loss of generality.
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