### Siqi Fu

**Position:** Professor

**Phone:**(856) 225-2349

**E-mail:**sfu@crab.rutgers.edu

**Personal Home Page:** http://crab.rutgers.edu/~sfu

### Howard Jacobowitz

**Position:** Professor II (Sept 94-)

**Phone:** (856) 225-6308

**E-mail:** jacobowi@crab.rutgers.edu

**Personal Home Page:** http://jacobowitz.rutgers.edu

**Research area:** Involutive Structures, Several Complex Variables, Differential Geometry and Partial Differential Equations.

**Recent Publications:**

1. Non-vanishing complex vector fields and their Euler characteristic. Proc. Amer. Math. Soc. 137 (2009), no. 9, 3163—3165. (PDF File, 55 KB)

2. (with S. Fu), The d-bar b cohomology groups, holomorphic morse inequalities, and the finite type condition, Pure and Applied Mathematics Quarterly, 6(2010) no. 3, 875-914. (PDF File, 315 KB)

3. (with S. Metzler), Geometric sensitivity of a pinhole collimator, International Journal of Mathematics and Mathematical Sciences, vol. 2010, Article ID 915958. (PDF File, 646KB)

4. Convex Integration and the h-Principle, Lecture Notes Series, Number 55, 2011, Research Institute of Mathematics, Seoul National University, Korea.

5. (with E. Barletta, S. Dragomir, and M. Soret), b-Completion of Pseudohermitian Manifolds, to appear in Classical and Quantum Gravity. (PDF File, 361 KB)

6. (with P. Ho and P. Landweber), Optimality for totally real immersions and independent mappings into C^N, to appear in New York Journal of Mathematics. (PDF File, 315 KB)

7. (with P. Landweber), Totally Real Mappings and Independent Mappings, to appear in The Bulletin of the Institute of Mathematics Academia Sinica (PDF File)

**Recent Lectures:**

- Asymptotic estimates for sections of a holomorphic line bundle,
*Brazil 2007* - CR-generic Immersions, Joint American and Chinese Mathematical Societies Meeting,
*Shanghai 2008* - Generic CR Immersions,
*Brazil 2009* - Three lectures on The h-principle in CR geometry,
*Korea 2009* - Generic CR Immersions,
*Austria 2009* - Two lectures on The h-principle and CR generic immersions,
*Temple University 2010*

### Haisheng Li

**Position:** Professor

**E-mail:** hli@crab.rutgers.edu**Personal Home Page:** http://math.camden.rutgers.edu/faculty/haisheng-li/

**Fields of Interest:** Vertex algebras, quantum vertex algebras, and Kac-Moody Lie algebras

**Recent Publications:**

- G-equivariant phi-coordinated quasi modules for quantum vertex algebras,
*J. Math. Phys.***54**(2013). - On vertex Leibniz algebras,
*J. Pure Appl. Algebra***217**(2013) 2356-2370, with Shaobin Tan and Qing Wang. - Toroidal vertex algebras and their modules,
*J. Algebra***365**(2012) 50-82, with Shaobin Tan and Qing Wang. - Twisted modules and pseudo-endomorphisms,
*Algebra Colloquium***19**(2012) 219-236. - Quantum vertex algebras and their phi-coordinated quasi modules,
*Commun. Math. Phys.***308**(2011) 703-741. - Associating quantum vertex algebras to deformed Heisenberg Lie algebras,
*Front. Math. China*2011, 6(4):707-730. - Vertex algebras associated with elliptic affine Lie algebras,
*Commun. Contemporary Math.***13**(2011) 579-605, with Jiancai Sun. - Twisted tensor products of nonlocal vertex algebras,
*J. Algebra***345**(2011) 266-294, with Jiancai Sun. - Vertex $F$-algebras and their phi-coordinated modules,
*J. Pure Appl. Algebra***215**(2011) 1645-1662. - Quantum vertex F((t))-algebras and their modules,
*J. Algebra***324**(2010) 2262-2304. - h-adic quantum vertex algebras and their modules,
*Commun. Math. Phys.***296**(2010) 475-523. - Twisted modules for quantum vertex algebras,
*J. Pure Appl. Algebra***214**(2010) 201-220, with Shaobin Tan and Qing Wang.

### Gabor Toth

**Position:** Professor and Chair of the Department of Mathematical Sciences

**Phone:**(856) 225-6538

**E-mail:** gtoth@crab.rutgers.edu**Personal Home Page:** http://math.camden.rutgers.edu/faculty/gabor-toth/

**Fields of Interest:** Harmonic Maps and Minimal Immersions, Computer Graphics, Middle Egyptian Grammar.

**Recent Publications:**

- (with M. McMclain)
*The Stela of Qema-Mar and His Household,*Journal of Archaeology of the Zagreb Museum (to appear in July, 2012). *A measure of symmetry for the moduli of spherical minimal immersions,*Geometriae Dedicata (on-line October 2011).*Fine structure of convex sets from asymmetric viewpoint,*Contributions to Algebra and Geometry, Vol. 52, 1 (2011) 171-189.*On the structure of convex sets with symmetries,*Geometriae Dedicata, 143 (2009) 69-80.*Convex sets with large distortion,*Journal of Geometry, Vol 92 (2009) 174-192.*Asymmetry of convex sets with isolated extreme points,*Proc. Amer. Math. Soc. Vol 137, No. 1 (2009) 287-295.*On the structure of convex sets with applications to the moduli of spherical minimal immersions,*Contributions to Algebra and Geometry, Vol. 49, No. 2 (2008) 491-515.*On the shape of the moduli of spherical minimal immersions,*Trans. Amer. Math. Soc., Vol. 358, No. 6 (2006) 2425-2446.