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   <subfield code="a">Komar energy and Smarr formula for noncommutative inspired Schwarzschild black hole</subfield>
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   <subfield code="c">[Rabin Banerjee, Sunandan Gangopadhyay]</subfield>
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   <subfield code="a">We calculate the Komar energy E for a noncommutative inspired Schwarzschild black hole. A deformation from the conventional identity E=2ST H is found in the next to leading order computation in the noncommutative parameter θ (i.e. $${\mathcal{O}(\sqrt{\theta}e^{-M^2/\theta})}$$ ) which is also consistent with the fact that the area law now breaks down. This deformation yields a nonvanishing Komar energy at the extremal point T H =0 of these black holes. We then work out the Smarr formula, clearly elaborating the differences from the standard result M=2ST H , where the mass (M) of the black hole is identified with the asymptotic limit of the Komar energy. Similar conclusions are also shown to hold for a deSitter-Schwarzschild geometry.</subfield>
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