On Branson's $Q$-curvature of order eight

C. R. Graham, Extended obstruction tensors and renormalized volume coefficients

Original

1985

Earlier work this paper cites.

C. R. Graham, R. Jenne, L. J. Mason and G. A. J. Sparling. Conformally invariant powers of the Laplacian. I. Existence. J. London Math. Soc. (2)

1992

Earlier work this paper cites.

C. R. Graham. Conformally invariant powers of the Laplacian. II. Nonexistence. J. London Math. Soc. (2)

1992

Earlier work this paper cites.

T. Branson, Sharp inequalities, the functional determinant, and the complementary series. Trans. Amer. Math. Soc

1995

Earlier work this paper cites.

C. R. Graham, Volume and area renormalizations for conformally compact Einstein metrics

2000

Cited alongside, same era.

A. R. Gover and L. Peterson. Conformally invariant powers of the Laplacian, Q Q -curvature, and tractor calculus. Comm. Math. Phys

2003

Cited alongside, same era.

C. R. Graham and M. Zworski, Scattering matrix in conformal geometry

2003

Cited alongside, same era.

A. R. Gover and K. Hirachi. Conformally invariant powers of the Laplacian—a complete nonexistence theorem. J. Amer. Math. Soc

2004

Cited alongside, same era.

C. Falk and A. Juhl, Universal recursive formulae for Q Q -curvature. to appear in Crelle’s Journal

Cited in the paper.

C. Fefferman and C. R. Graham. The ambient metric. arXiv:0710.0919v2

Original

Cited in the paper.

A. Juhl. On conformally covariant powers of the Laplacian. submitted. arXiv:0905.3992v2

Original

Cited in the paper.

A. Juhl and C. Krattenthaler, Summation formulas for GJMS-operators and Q Q -curvatures on the Möbius sphere. arXiv:0910.4840v1

Original

Cited in the paper.

C. R. Graham and A. Juhl, Holographic formula for Q Q -curvature

Original

2007

Later among the works it cites.

A. Juhl. Families of Conformally Covariant Differential Operators, Q Q -Curvature and Holography

2009

Closest in time.

H. Baum and A. Juhl, Conformal Differential Geometry: Q Q -curvature and Conformal Holonomy

2010

Closest in time.