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dt - divisor

Known as: dt 
National Institutes of Health

Papers overview

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Highly Cited
2017
Highly Cited
2017
Anomaly constraints on deconfinement and chiral phase transition
We study constraints on thermal phase transitions of ${\rm SU}(N_c)$ gauge theories by using the 't Hooft anomaly involving the… 
Highly Cited
2015
Highly Cited
2015
Foliations with positive slopes and birational stability of orbifold cotangent bundles
Let X$X$ be a smooth connected projective manifold, together with an snc orbifold divisor Δ$\Delta $, such that the pair (X,Δ)$(X… 
Highly Cited
2013
Highly Cited
2013
On classifying the divisor involutions in Calabi-Yau threefolds
A bstractIn order to support the odd moduli in models of (type IIB) string compactification, we classify the Calabi-Yau… 
Highly Cited
2011
Highly Cited
2011
Symmetries of K3 sigma models
It is shown that the supersymmetry-preserving automorphisms of any non-linear σ-model on K3 generate a subgroup of the Conway… 
2007
2007
Higher correlations of divisor sums related to primes III: small gaps between primes
We use divisor sums to approximate prime tuples and moments for primes in short intervals. By connecting these results to… 
Highly Cited
2007
Highly Cited
2007
Nontrivial lower bounds for the least common multiple of some finite sequences of integers
Highly Cited
1995
Highly Cited
1995
Presence of a heterozygous substitution and its relationship to DT-diaphorase activity.
A point mutation in the mRNA of NADP(H): quinone oxidoreductase 1 (NQO1, DT-diaphorase) is believed to be responsible for reduced… 
Highly Cited
1995
Highly Cited
1995
The eta invariant and families of pseudodifferential operators
For a compact manifold without boundary a suspended algebra of pseudodifferential operators is considered; it is an algebra of… 
1980
1980
SMOOTHNESS OF THE GENERAL ANTICANONICAL DIVISOR ON A FANO 3-FOLD
Smoothness of the general anticanonical divisor of a Fano 3-fold is proved. In addition, an analogous result is established for… 
Highly Cited
1956
Highly Cited
1956
ON DIVISOR PROBLEMS(III)
Let d_k(n) be the number of expressions of n as k factors, and let D_k(x) R_k(x) = (a_(k,o) + a_(k.1) In x + …+ a_(k,k-1 In~(k-1… 
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