Results 31 to 40 of about 62 (61)

From Quantum Curves to Topological String Partition Functions II. [PDF]

Ann Henri Poincare
Coman I, Longhi P, Teschner J.
europepmc   +1 more source

Glycerol-induced membrane stiffening: the role of viscous fluid adlayers. [PDF]

Biophys J, 2011
Pocivavsek L, Gavrilov K, Cao KD, Chi EY, Li D, Lin B, Meron M, Majewski J, Lee KY.   +8 more
europepmc   +1 more source

Circumcenter extension maps for non-positively curved spaces. [PDF]

Geom Dedic
Incerti-Medici M.
europepmc   +1 more source

Trigonal Algebraic Surfaces and Triple Covers(Algebraic Geometry and Topology)

Trigonal Algebraic Surfaces and Triple Covers(Algebraic Geometry and Topology)
openaire  

PROPERTIES OF ESSENTIAL COVERINGS(Real Algebraic Geometry)

PROPERTIES OF ESSENTIAL COVERINGS(Real Algebraic Geometry)
openaire  

Splitting curves in double covers, elliptic surfaces and Zariski pairs (Hodge theory and algebraic geometry)

Splitting curves in double covers, elliptic surfaces and Zariski pairs (Hodge theory and algebraic geometry)
openaire  

Classification of projective manifolds containing four-sheeted covers of projective space as very ample divisors(Algebraic Geometry and Topology)

Classification of projective manifolds containing four-sheeted covers of projective space as very ample divisors(Algebraic Geometry and Topology)
openaire  

Multiple cover formulas for Gromov-Witten invariants and BPS states (Proceedings of the Workshop "Algebraic Geometry and Integrable Systems related to String Theory")

Multiple cover formulas for Gromov-Witten invariants and BPS states (Proceedings of the Workshop "Algebraic Geometry and Integrable Systems related to String Theory")
openaire  

IN HOW MANY WAYS CAN A 3-MANIFOLD BE THE CYCLIC BRANCHED COVER OF A KNOT IN $mathrm{S}^{3}$? (Topology, Geometry and Algebra of low-dimensional manifolds)

IN HOW MANY WAYS CAN A 3-MANIFOLD BE THE CYCLIC BRANCHED COVER OF A KNOT IN $mathrm{S}^{3}$? (Topology, Geometry and Algebra of low-dimensional manifolds)
openaire  

Some of the next articles are maybe not open access.

Related searches:

Vanishing theorems for $L^2$-cohomology on infinite coverings of compact Kähler manifolds and applications in algebraic geometry

Communications in Analysis and Geometry, 2000
The authors introduce the notion of Kähler nonellipticity which is weaker than the notion of Kähler hyperbolicity given by Gromov: a compact Kähler manifold \((X,\omega)\) is Kähler nonelliptic if \(\omega\) is \(\widetilde d\) (linear growth) i.e. for some covering \(\widetilde X\to X\) the lifting \(\widetilde\omega\) is of the form \(\widetilde d ...
Juergen Jost, Kang Zuo
exaly   +3 more sources