Showing 1 - 17 results of 17 for search '"Freedman"', query time: 0.07s Refine Results
  1. 1
    The D[subscript 2k] R[subscript 4] invariants of N=8 supergravity

    The D[subscript 2k] R[subscript 4] invariants of N=8 supergravity by Freedman, Daniel Z., Tonni, Erik

    Published 2012
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  2. 2
    The holography of F -maximization

    The holography of F -maximization by Freedman, Daniel Z., Pufu, Silviu S.

    Published 2014
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  3. 3
    Explicitly broken supersymmetry with exactly massless moduli

    Explicitly broken supersymmetry with exactly massless moduli by Dong, Xi, Zhao, Yue, Freedman, Daniel Z.

    Published 2017
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  4. 4
    The N $$ \mathcal{N} $$ = 2 prepotential and the sphere free energy

    The N $$ \mathcal{N} $$ = 2 prepotential and the sphere free energy by Zan, Bernardo, Freedman, Daniel Z., Pufu, Silviu S.

    Published 2022
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  5. 5
    Recursion relations, generating functions, and unitarity sums in N=4 SYM theory

    Recursion relations, generating functions, and unitarity sums in N=4 SYM theory by Elvang, Henriette, Freedman, Daniel Z., Kiermaier, Michael

    Published 2011
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  6. 6
    Proof of the MHV vertex expansion for all tree amplitudes in N=4 SYM theory

    Proof of the MHV vertex expansion for all tree amplitudes in N=4 SYM theory by Elvang, Henriette, Freedman, Daniel Z., Kiermaier, Michael

    Published 2011
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  7. 7
    Dual conformal symmetry of 1-loop NMHV amplitudes in N=4 SYM theory

    Dual conformal symmetry of 1-loop NMHV amplitudes in N=4 SYM theory by Elvang, Henriette, Freedman, Daniel Z., Kiermaier, Michael

    Published 2011
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  8. 8
    SUSY Ward identities, Superamplitudes, and Counterterms

    SUSY Ward identities, Superamplitudes, and Counterterms by Elvang, Henriette, Kiermaier, Michael, Freedman, Daniel Z.

    Published 2012
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  9. 9
    Solution to the Ward identities for superamplitudes

    Solution to the Ward identities for superamplitudes by Elvang, Henriette, Freedman, Daniel Z., Kiermaier, Michael

    Published 2012
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  10. 10
    A simple approach to counterterms in N=8 supergravity

    A simple approach to counterterms in N=8 supergravity by Elvang, Henriette, Freedman, Daniel Z., Kiermaier, Michael

    Published 2012
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  11. 11
    de Sitter supersymmetry revisited

    de Sitter supersymmetry revisited by Anous, Tarek, Freedman, Daniel Z., Maloney, Alexander

    Published 2015
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  12. 12
    A bispinor formalism for spinning Witten diagrams

    A bispinor formalism for spinning Witten diagrams by Binder, Damon J., Freedman, Daniel Z., Pufu, Silviu S.

    Published 2022
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  13. 13
    Late-time structure of the Bunch-Davies de Sitter wavefunction

    Late-time structure of the Bunch-Davies de Sitter wavefunction by Anninos, Dionysios, Anous, Tarek, Freedman, Daniel Z., Konstantinidis, George

    Published 2016
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  14. 14
    Holography for N = 2[superscript *] on S[superscript 4]

    Holography for N = 2[superscript *] on S[superscript 4] by Bobev, Nikolay, Elvang, Henriette, Freedman, Daniel Z., Pufu, Silviu

    Published 2014
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  15. 15
    The holographic contributions to the sphere free energy

    The holographic contributions to the sphere free energy by Binder, Damon J., Freedman, Daniel Z., Pufu, Silviu S., Zan, Bernardo

    Published 2022
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  16. 16
    Pure de Sitter supergravity

    Pure de Sitter supergravity by Bergshoeff, Eric A., Freedman, Daniel Z., Kallosh, Renata, Van Proeyen, Antoine

    Published 2015
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  17. 17
    Local Hamiltonians Whose Ground States Are Hard to Approximate

    Local Hamiltonians Whose Ground States Are Hard to Approximate by Eldar, Lior, Harrow, Aram W.

    Published 2020
    “…Formally, it provides positive evidence for two wide-open conjectures in condensed-matter physics and quantum complexity theory which are the qLDPC conjecture, positing the existence of good quantum LDPC codes, and the NLTS conjecture due to Freedman and Hastings positing the existence of local Hamiltonians in which any low-energy state is highly-entangled.Our Hamiltonian is based on applying the hypergraph product by Tillich-Zemor to the repetition code with checks from an expander graph. …”
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