Functional determinant: Difference between revisions

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* {{Citation | last1=Branson | first1=Thomas P. | title=Q-curvature, spectral invariants, and representation theory | mr=2366932 | year=2007 | journal=SIGMA. Symmetry, Integrability and Geometry. Methods and Applications | issn=1815-0659 | volume=3 | pages=Paper 090, 31| arxiv=0709.2471 | doi=10.3842/SIGMA.2007.090 }}
* {{Citation | last1=Branson | first1=Thomas P. | title=The functional determinant | publisher=Seoul National University Research Institute of Mathematics Global Analysis Research Center | ___location=Seoul | series=Lecture Notes Series | mr=1325463 | year=1993 | volume=4}}
* {{Citation | last1=Hörmander | first1=Lars | author1-link=Lars Hörmander | title=The spectral function of an elliptic operator | mr=0609014 | year=1968 | journal=[[Acta Mathematica]] | issn=0001-5962 | volume=121 | pages=193–218 | doi=10.1007/BF02391913| doi-access=free }}
* {{Citation | last1=Osgood | first1=B. | last2=Phillips | first2=R. | last3=Sarnak | first3=Peter | authorlink3=Peter Sarnak| title=Extremals of determinants of Laplacians | mr=960228 | year=1988 | journal=Journal of Functional Analysis | issn=0022-1236 | volume=80 | issue=1 | pages=148–211 | doi=10.1016/0022-1236(88)90070-5}}
* {{Citation | last1=Ray | first1=D. B. | last2=Singer | first2=I. M. |authorlink2=Isadore Singer| title=''R''-torsion and the Laplacian on Riemannian manifolds | doi=10.1016/0001-8708(71)90045-4 | mr=0295381 | year=1971 | journal=Advances in Mathematics | volume=7 | pages=145–210 | issue=2| doi-access=free }}
* {{Citation | last1=Seeley | first1=R. T. | title=Singular Integrals (Proc. Sympos. Pure Math., Chicago, Ill., 1966) | publisher=[[American Mathematical Society]] | ___location=Providence, R.I. | mr=0237943 | year=1967 | chapter=Complex powers of an elliptic operator | pages=288–307}}
*{{Citation | last1=Shubin | first1=M. A. | title=Pseudodifferential operators and spectral theory | publisher=[[Springer-Verlag]] | ___location=Berlin, New York | series=Springer Series in Soviet Mathematics | isbn=978-3-540-13621-7 | mr=883081 | year=1987}}