128,585 research outputs found
C.N. Donaldson to James C. Furman
A two page letter from C.N. Donaldson to James C. Furma
Donaldson, N, NX7744
This record was harvested from a previous catalogue system and will be withdrawn in 2025. Information in this record may be superseded or incomplete. Visit this record in UMA's new catalogue at: https://archives.library.unimelb.edu.au/nodes/view/382171Surname: DONALDSON. Given Name(s) or Initials: N. Military Service Number or Last Known Location: NX7744. Missing, Wounded and Prisoner of War Enquiry Card Index Number: 7356.212837
Item: [2016.0049.14464] "Donaldson, N, NX7744
"Increased Abundance of M cells in the Gut Epithelium Dramatically Enhances Oral Prion Disease Susceptibility"
Data supporting Donaldson et al "Increased Abundance of M cells in the Gut Epithelium Dramatically Enhances Oral Prion Disease Susceptibility" (In Submission)
Cohomological Donaldson-Thomas theory for local systems on the 3-torus
This paper studies the Cohomological Donaldson-Thomas theory of G-local systems
on the topological three torus. Using an exponential map we prove cohomological
integrality for GLₙ-local systems using the statement of cohomological
integrality for the tripled Jordan quiver from [DM20]. Using this result we prove
a version of cohomological integrality for SLₙ and PGLₙ for prime n. Finally,
for prime n, we prove a Langlands duality statement for the SLₙ and PGLₙ
cohomological Donaldson-Thomas invariants
Exact results for N = 2 supersymmetric gauge theories on compact toric manifolds and equivariant Donaldson invariants
We provide a contour integral formula for the exact partition function of N = 2 supersymmetric U(N) gauge theories on compact toric four-manifolds by means of supersymmetric localisation. We perform the explicit evaluation of the contour integral for U(2) N = 2∗ theory on CP2 for all instanton numbers. In the zero mass case, corresponding to the N = 4 supersymmetric gauge theory, we obtain the generating function of the Euler characteristics of instanton moduli spaces in terms of mock-modular forms. In the decoupling limit of infinite mass we find that the generating function of local and surface observables computes equivariant Donaldson invariants, thus proving in this case a longstanding conjecture by N. Nekrasov. In the case of vanishing first Chern class the resulting equivariant Donaldson polynomials are new. © 2016, The Author(s)
I've got a bimbo down on the Bamboo Isle [first line of chorus]
strophic with choruspiano and voiceads on back cover for Irving Berlin stockJohns Hopkins University, Levy Sheet Music Collection, Box
156, Item 112Words by Grant Clarke. Music by Walter Donaldson. Arr. by Chas. N. Grant.Featured in William Rock's Production "Silks and Satins" by Aileen Stanleyunattrib. photo of Stanley; R.S
I've got a bimbo down on the Bamboo Isle [first line of chorus]
strophic with choruspiano and voiceads on back cover for Irving Berlin stockJohns Hopkins University, Levy Sheet Music Collection, Box
156, Item 112Words by Grant Clarke. Music by Walter Donaldson. Arr. by Chas. N. Grant.Featured in William Rock's Production "Silks and Satins" by Aileen Stanleyunattrib. photo of Stanley; R.S
G. Donaldson. The Scottish Reformation
Boisset Jean. G. Donaldson. The Scottish Reformation. In: Revue de l'histoire des religions, tome 184, n°2, 1973. p. 236
N = 2 topological Yang-Mills theories and Donaldson's polynomials
The N = 2 topological Yang-Mills and holomorphic Yang-Mills theories on simply connected compact Kahler surfaces with p(g) greater than or equal to 1 are re-examined. The N = 2 symmetry is clarified in terms of a Dolbeault model of the equivariant cohomology. We realize the non-algebraic part of Donaldson's polynomial invariants as well as the algebraic part. We calculate Donaldson's polynomials on H-2,H-0(S,Z) + H-0,H-2,(S,Z).11Nsciescopu
Donaldson-Sullivan tornado model
The purpose of this paper is to analytically and numerically explore the Generalize Donaldson-Sullivan Tornado Model. Essentially, the Donaldson-Sullivan tornado model is a stationary solution of the Navier-Stokes equation. This solution was derived in the late 1950's and early 1960's and was believed to model a tornado. As the solution is quite complicated and almost impossible to analytically investigate, a numerical investigation is called for. As one will see. the Donaldson-Sullivan Tornado Model shares some qualities with those of an actual tornado. However, one will find that there are many more properties of this solution that do not appear to emulate a tornado.
The case ^ / 1 or the Generalized Donaldson-Sullivan Tornado Model is another stationary solution of the Navier-Stokes equation. Like the Donaldson-Sullivan Solution, this solution is quite complicated and requires the use of numerical techniques to efficiently explore its properties. As one will see. this solution possesses some extremely interesting properties. However, it is the b(>lief of the au;hor (.[" ;';.:.- i^n^,: : that these properties do not accurately represent the behavior of a tornado
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