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François G. Dorais
François G. Dorais
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In double field theory, there are `double'double differential forms' meaning that the standard 1-forms d x^i$d x^i$ generate an algebra over functions depending on both of the double coordinates x^i$x^i$ and \tilde x_i$\tilde x_i$. Does d \tilde x_i$d \tilde x_i$ ever appear?

In double field theory, there are `double differential forms' meaning that the standard 1-forms d x^i generate an algebra over functions depending on both of the double coordinates x^i and \tilde x_i. Does d \tilde x_i ever appear?

In double field theory, there are 'double differential forms' meaning that the standard 1-forms $d x^i$ generate an algebra over functions depending on both of the double coordinates $x^i$ and $\tilde x_i$. Does $d \tilde x_i$ ever appear?

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Emil Jeřábek
Emil Jeřábek
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Jim Stasheff
Jim Stasheff
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differential forms in double field theory

In double field theory, there are `double differential forms' meaning that the standard 1-forms d x^i generate an algebra over functions depending on both of the double coordinates x^i and \tilde x_i. Does d \tilde x_i ever appear?