Jongil Park

A simply connected surface of general type with p g =0 and K 2 =2

In this paper we construct a simply connected, minimal, complex surface of general type with pg=0 and K2=2 using a rational blow-down surgery and a ℚ-Gorenstein smoothing theory.

Simply connected symplectic 4-manifolds with b2+=1 and c12=2

In this article we construct a new simply connected symplectic 4-manifold with b2+=1 and c12=2 which is homeomorphic, but not diffeomorphic, to a rational surface by using rational blow-down technique. As a corollary, we conclude that a rational surface

A simply connected surface of general type with pg = 0 and K2 = 4

\mathbf{C}P^{2}{\sharp} 7 \overline{\mathbf{C}P}^{2}

A COMPLEX SURFACE OF GENERAL TYPE WITH p g

admits an exotic smooth structure.

SURFACES OF GENERAL TYPE WITH p g

As the sequel to [5, 7], we construct a simply connected minimal complex surface of general type with p_g = 0 and K^2 = 4 by using a rational blow-down surgery and Q-Gorenstein smoothing theory.

A COMPLEX SURFACE OF GENERAL TYPE WITH pg=0, K2=3 AND H1= ℤ/2ℤ

As the sequel to our previous work [4], we construct a minimal complex surface of general type with , and = by using a rational blow-down surgery and -Gorenstein smoothing the-ory.

The geography of symplectic 4-manifolds with an arbitrary fundamental group

In this paper we construct a new family of simply connected minimal complex surfaces of general type with

SURFACES OF GENERAL TYPE WITH pg = 1 AND q = 0

p_g=1

Correspondence and line field estimation using MAP-based probabilistic diffusion algorithm

,

SURFACES OF GENERAL TYPE WITH p g = 1 AND q = 0

q=0