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de Sitter space and Holography

de Sitter space and Holography

de Sitter space and Holography

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Static coordinates: t,r, θ i , i = 1,...d − 2There is another way to solve the constraint in which it is<strong>de</strong>composed as followswith(−X 2 0 + X 2 d) + (X 2 1 + · · · + X 2 d−1) = l 2−X 2 0 + X 2 d = l 2 − r 2X 2 1 + · · · + X 2 d−1 = r 2which can be solved by the following parametrizationX 0= √ l 2 − r 2 sinh t lX d = √ l 2 − r 2 cosh t lX i = rω i , i = 1,....d − 116

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