Pages that link to "Item:Q4216326"
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The following pages link to On sectional genus of quasi-polarized 3-folds (Q4216326):
Displaying 15 items.
- A numerical characterization of polarized manifolds \((X,\mathcal{L})\) with \(K_{X}=-(n-i)\mathcal{L}\) by the \(i\)th sectional geometric genus and the \(i\)th \(\Delta\)-genus (Q409061) (← links)
- On quasi-polarized manifolds whose sectional genus is equal to the irregularity (Q641041) (← links)
- The sectional genus of quasi-polarised varieties (Q992021) (← links)
- On sectional genus of quasi-polarized manifolds with non-negative Kodaira dimension. II (Q1577713) (← links)
- On complex manifolds polarized by an ample line bundle of sectional genus \(q(X)+2\) (Q1579099) (← links)
- Polarized surfaces \((X,L)\) with \(g(L)=q(X)+m\) and \(h^0(L)\geq m+2\) (Q1878658) (← links)
- General hyperplane sections of nonsingular flops in dimension 3 (Q1897755) (← links)
- On polarized manifolds of sectional genus three (Q1906562) (← links)
- On complex<i>n</i>-folds polarized by an ample line bundle L with . (Q2707891) (← links)
- On Polarized 3-Folds (<i>X</i>,<i>L</i>) Such That <<i>lowercase</i> > <i>h</i>< /<i>lowercase</i> ><sup>0</sup>(<i>L</i>) = 2 and the Sectional Genus of (<i>X</i>,<i>L</i>) is Equal to the Irregularity of<i>X</i> (Q2810638) (← links)
- Addendum to “On the Sectional Geometric Genus of Quasi-Polarized Varieties, I” by Yoshiaki Fukuma (Q3529053) (← links)
- On the Nonemptiness of the Adjoint Linear System of Polarized Manifolds (Q4222192) (← links)
- ON SECTIONAL GENUS OF QUASI-POLARIZED MANIFOLDS (X,L) WITH h0(L)=1 (Q4704836) (← links)
- ON A CONJECTURE OF BELTRAMETTI–SOMMESE FOR POLARIZED 3-FOLDS (Q5487861) (← links)
- A lower bound for \((K_X+tL)L^{n-1}\) of quasi-polarized manifolds \((X,L)\) with \(\kappa(K_X+tL)\geq 0\). (Q5942812) (← links)