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String Theory and M-Theory

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Bibliographic discussion 699<br />

dacena (1998). There had been earlier hints of such a connection in Maldacena<br />

<strong>and</strong> Strominger (1997a, 1997b) <strong>and</strong> Douglas, Polchinski <strong>and</strong> Strominger<br />

(1997). Some aspects of AdS/CFT also appear in Klebanov (1997), Gubser,<br />

Klebanov <strong>and</strong> Tseytlin (1997) <strong>and</strong> Gubser <strong>and</strong> Klebanov (1997). Important<br />

details were elucidated in Gubser, Klebanov <strong>and</strong> Polyakov (1998) <strong>and</strong><br />

Witten (1998b). A detailed review of the AdS/CFT correspondence <strong>and</strong><br />

related topics was given in Aharony, Gubser, Maldacena, Ooguri <strong>and</strong> Oz<br />

(2000). Some recent developments, not discussed in the text, include Kazakov,<br />

Marshakov, Minahan <strong>and</strong> Zarembo (2004), Lin, Lunin <strong>and</strong> Maldacena<br />

(2004), Beisert <strong>and</strong> Staudacher (2005) <strong>and</strong> Hofman <strong>and</strong> Maldacena (2006).<br />

The field theory dual of type IIB superstring theory on AdS5 × T 1,1 , that<br />

is, the conifold, was identified in Klebanov <strong>and</strong> Witten (1998). The duality<br />

cascade associated with the addition of fractional branes was explained in<br />

Klebanov <strong>and</strong> Strassler (2000) building on the earlier works Polchinski <strong>and</strong><br />

Strassler (2000), Klebanov <strong>and</strong> Nekrasov (2000) <strong>and</strong> Klebanov <strong>and</strong> Tseytlin<br />

(2000).<br />

Blau, Figueroa-O’Farrill, Hull <strong>and</strong> Papadopoulos (2002a) discovered that<br />

type IIB superstring theory admits a maximally supersymmetric plane-wave<br />

solution. Metsaev (2002) showed the world-sheet action for this background<br />

becomes a free theory in the light-cone GS formalism. The plane-wave<br />

limit of the AdS/CFT duality was introduced in Berenstein, Maldacena <strong>and</strong><br />

Nastase (2002).<br />

Geometric transitions were first discussed in Gopakumar <strong>and</strong> Vafa (1999).<br />

They have been used in the study of large-N limits in Vafa (2001) <strong>and</strong><br />

Maldacena <strong>and</strong> Nuñez (2001b) among others.

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