**RECENT and CURRENT W****ORK****
**

(publications, preprints, links, etc.)

(publications, preprints, links, etc.)

Tempered endoscopy for real groups I: geometric transfer with canonical factors.

Contemporary Math, Vol. 472 (2008), pp. 215 – 246.

Tempered endoscopy for real groups II: spectral transfer factors.

自守形式与Langlands纲领 * Automorphic forms and the Langlands Program
*

Higher Education Press/ International Press, 2009/ 2010, pp. 236 – 276.

Preprint pdf

**Tempered endoscopy for real groups III: inversion of transfer and L-packet
structure.**

Representation Theory, Vol. 12 (2008), pp. 369 – 402. here

Preprint (remark added, p. 48) pdf

Examples in endoscopy for real groups.

Notes for talks,

Galois representations and Shimura varieties, 59 pp. pdf

**A note on real endoscopic transfer and pseudo-coefficients.**

Preprint (preliminary version, Nov 2010), 6 pp. pdf

**Some results on endoscopic transfer.
**

Notes for Banff 2011 workshop on L-packets, 18 pp. pdf Another abstract pdf

**On geometric transfer in real twisted endoscopy.**

Annals of Math, Vol. 176 (2012), pp. 1919 – 1985. here

Preprint (v. May 2012) pdf

**On splitting invariants and sign conventions in endoscopic transfer.**

With R. Kottwitz.

Preprint (v. Jan 2012) 19 pp. pdf arXiv

**Slides for talks:**

*slide 15: normalize integrals with |D|^{1/2}

**On the structure of endoscopic transfer factors.**

Accepted for publication.

Preprint (v. March 2015) 22 pp. pdf arXiv

**On elliptic factors in real
endoscopic transfer I.**

*Progress in Math 312, Birkhäuser (2015), *
pp. 455 – 504.

Preprint (v. October 2015) pdf arXiv

**On elliptic factors in real endoscopic
transfer II**, in preparation.

**On stable transfer for real groups. **

has new title:

**Beyond Endoscopy: an approach to
stable-stable transfer at
the archimedean places.**

"This paper comes in three parts. In Part A, we describe the precise formulation of our main theorem on the stable-stable transfer for the archimedean places within the theme of Beyond Endoscopy envisaged recently by Langlands [Langlands-2010]. To arrive at our formulation and include explicit formulas, we prove several preparatory results for a connected reductive linear algebraic group that is defined over the real field

**R**. A base change result for

**C**/

**R**is included."

A preprint for Part A will be available on request, tentatively mid 2018

"Part B is focused on proof of our main theorem, along with the explicit formulas described in Part A. The final Part C is concerned with first applications of the main theorem."

**On some early sources for Langlands' functoriality conjectures. **

In preparation, preprint will be available Fall 2018

**OLDER W****ORK**

*Foundations of Twisted Endoscopy*

Astérisque, Vol. 255, 1999.

With R. Kottwitz.

Preprint, 180 pp. pdf Errata (January 2012): see pdf

A formula for regular unipotent germs.

Astérisque, Vol. 171 – 172 (1989), pp. 275 – 277.

Preprint pdf

**Transfer and descent: some recent results.
**

*Harmonic Analysis on Reductive Groups*, Birkhäuser (1991), pp. 297
– 304.

Preprint pdf

**Base change and a matching theorem for real groups.
**

*Noncommutative Harmonic Analysis and Lie
Groups,
*SLN 880 (1981),
pp. 425 – 482.

Preprint pdf

**Endoscopic groups and base change C/R.**

Pacific J. Math, Vol. 110 (1984), pp. 397 – 415. here

Orbital integrals, endoscopic groups and L-indistinguishability for real groups.

*Journées Automorphes*, Publ. Math. Univ.

Preprint pdf

**Embeddings of L-groups.**

Canad. J. Math, Vol. 33 (1981), pp. 513 – 558.

**Orbital integrals for GL**_{2}**(R).
**

Proc. Sympos. Pure Math, Vol. 33.1 (1979), pp. 107 – 110. pdf

**Notes on L-indistinguishability (based on a lecture of R. Langlands).
**

Proc. Sympos. Pure Math, Vol. 33.2 (1979), pp. 193 – 203. pdf

**Some character relations for real reductive algebraic groups.**

Thesis, 58 pp. pdf

*" ... had proven in
her thesis many pretty results on real groups."*

Corvallis proceedings, part 2, p. 162.

****

**Other papers:** either reprint is freely available online
here or
here
or here

or if joint with R. Langlands then there is a coauthor preprint here

**CURRENT TEACHING**

**Fall 2018 office hours: Sep 04 - Dec 11**

TTh 11:50 am – 12:50 pm

Phone, Fax: please use email

**Fall 2018 teaching**

26:645:631:01 [Graduate] Algebra I

26:645:799:01 Doctoral Dissertation & Research [1 student]

All available course info is posted on Blackboard

Rutgers Academic Integrity Policy: undergraduate info is posted here

Rutgers-Newark campus operating status is here

**Recent course assignments**

Spring 2018: 21:640:238:Q1 Foundations of Modern Math

Spring 2018: 26:645:736:01 Adv Topics in Rep Theory

Spring 2018: 26:645:799:01 Doctoral Dissertation & Research

Fall 2017: 21:640:238:Q1 Foundations of Modern Math

Spring 2017: 21:640:238:Q1 Foundations of Modern Math

Spring 2017: 21:640:435:01 Geometry I

Fall 2016: 21:640:238:Q1 Foundations of Modern Math

Spring 2016: 26:645:636:01 Lie Groups

Fall 2015: 21:640:311:01 Advanced Calculus I

Fall 2015: 26:645:612:01 Real Analysis II

Spring 2015: 26:645:632:01 Algebra II

Fall 2014: 21:640:491:Q1 Math Seminar

Fall 2014: 26:645:631:01 Algebra I

Spring 2014: 21:640:156:01 Honors Calculus II

Fall 2013: 21:640:155:01 Honors Calculus I

Fall 2013: 26:645:736:01 Adv Tpcs - Rep Theory

Fall 2013, Individual Study: 21:640:494:01

Spring 2013: 26:645:632:01 Algebra II

Spring 2013: 21:640:492:Q1 Math Seminar info

Spring 2013, Individual Study: For Honors College 21:525:498:01

**OTHER**

old-cv [format no longer used]