long hoa xa hoi chu nghia viet nam doc 14p...
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LONG HOA XA HOI CHU NGHIA VIET NAM DOc 14p - Tv do - Hanh phtic
HO so BANG ICS"( XET CONG NHAN DAT TIEU CHUAN
CHOC DANH ...PHO GIAO SU'
Tap
Ho va ten: TRAN VU KHANH
D6i Wong:
Nganh: TOAN ; Chuyen nganh. TOAN GIAI TICH
Quoc tich: VIET NAM
Co quan ding tac: DAI HOC TAN TAO
Dien thoai di deng: 0989 28 25 22
Dan ky xet tai Hoi d6ng giao su co sec VIEN TOAN HOC
Dang ky xet tai H'c)i d6ng gido su nganh, lien nganh: TOAN HOC
Nam 2019
MUC LUC
I. Bang clang 1(3'7 xet cong nhan chirc danh: Pho Giao Su.
II. Bang nhan xet ket qua dap tao va nghien khoa hoc dCii \Tad giang vier'
III. Bao cao khoa hoc tong quan
IV. Cac minh chi ng ve nghien ctru khoa hoc, giai thuang va (long Op
1. Minh chimg v6' cac bai bao khoa hoc va trich dan dugc I ra tit trang MathScieNet
ngay 02/07/2019
2. Gia5T chi ng nhan hoan thanh de tai NAFOSTED cap ngdy 12/04/2016
3. Quy'et dinh v'es viec trao giai thuang Vien Toan Hoc 2011
4. Quyet dinh ve viec trao giai thuOng DECRA ARC 2016
5. Xac nhan tham gia bien tap tap chi "Journal of KMS"
V. Dign giai ve tho.i giant ham gia ciao tao
A. Di6n giai muc B.2. trong van ban clang kY
B. I-16 so minh chimg cho muc A
1. HD giang day vgi Trung tam DH Phap
2. HD giang day voi Trung tam cong nghe dao tao va N thong viec lam (Chuang
trinh lien ket cua DH Grigss voi DH QG Ha Noi)
3. HD giang day voi DH Ton Dirc Thang
4. Gidy xac nhan tham gia giang day CT Dai Hoc cila twang DH Tan Tao
5. Gidy xac nhan tham gia giang day CT DT Thac sy cua Truerng DH KHTN Tp
HCM
6. Gidy xac nhan tham gia huong dan LV Thac sy cua Trugng DH KHTN Tp HCM
7. Minh chang huong clan LV Tien sy cho TS. L5/Kim Ha: ban in tir trang web dm
DH Padova http://paduaresearch.cab.unipd.it/6357/
8. Minh chang huong LV Ti6n sy cho TS. Phung Trong Thirc: ban in tix trang web
cua DH Wollongong https://ro.uow.edu.au/theses1/475/
BO GIAO WC VA DAO TAO CONG HOA XA HOI CHU NGHIA TR1U'ONG DAI HOC TAN TAO Doc lap - Tir do - Hanh pi
BAN BANG KI"( XET CONG NHAN DAT TIEU CHUAN
Ma hO •
TRU: I
(N0i dung dung a o nao thi danh dau vao o do: EY; N0i dung khong tifiktihkog.
Doi Wang dangl"'r: Giang vien o; Giang vien thinh giang ❑ \
Nganh. J atm ; Chuyen nganh. I CO-fri
A. THONG TIN CA NHAN
1. Ho va ten ngtr•th dang14: TRAN VCI KHANH
2. Ngdy thang nam sinh: 09/11/1983 ; NamiNir o; QuOc tich: Viet Nam;
Dan tOc: Kinh; Ton gido: khong
3. Bang vien Bang COng san Vi0t Nam: o
4. Que quan: xa/phixerng, huy0n/quan, tinh/thanh phO: Xa Nguyen Phkh, Huyen U Minh, Tinh ca Mau
5. Nth clang V h0 khau thtrerng frit (s'0 nha, ph& plurang, quan, thanh pho hoac xa, huy0n, tinh):
290C/63/11A Duang Ba Trac, Phudeng 1, Qu 'On 8, Tp Ho Oil Minh
6. Dia chi lien he (ghi ro, day du a lien 110 &roc qua Btru di0n): Truang Dal Hoc Tan Tao, Tan Dirc E. City, huyen Dirc Hoa, tinh Long An
D*1 thoai di dOng: 0989282522; E-mail: [email protected]
7. Qua trinh cong tac (cong viec, chirc vu, ca quan):
- Tir 09/2005 dart 12/2007: Glow vien, Truawg PT Nang Khie'u, DHQG Tp Ha Chi Minh, Viet Nam
- Tir 01/2007 den 02/2010: Nghien ciru sinh, Truang DH Padova, Italy
- Tir 03/2010 d6n 02/2011: Giang vien, Truang DH KHTN Tp Ha Chi Minh, Viet Nam
- Tir 03/2011 d6n 07/2013: Giang vien, Truang DH Tan Tao, Viet Nam
- Tir 08/2013 d6n 03/2015: Giang vier, (Visiting Assistant Professor), Truerng DH Quac Gia Singapore, Singapore
- Tir 04/2015 an 03/2019: Nghien city vien (Research Fellow), Truerng DH Wollongong, (Ic
- Tir 04/2019 an nay: Giang vien, Truffng DH Tan Tao, Viet Nam
Chirc vu: Hi0n nay: Giang vien, Giam dac van phong nghien ciru khoa hoc; Chirc vu cao nhat cid qua: Giam doc vein phong nghien aru khoa hoc
Ca quan cong tac hi0n nay: Trualig DH Tan Tao
Dia chi ca quan: Dai to Dal Hoc Tan Tao, Tan Dirc Ecity, huyen Dire Hoa, tinh Long An Di0n thoai co. quan: 0272 376 9216
CHtrC DANH: ...PHO GIAO Sir
Thinh giang tai ca s6 gido duc dai hoc (neu c6): Doi hoc Ton Dtt.c Thong, Trung Tam DH PhOp (DHQG Tp HCM), Trung Tam Cong Nghe Dao Tao (DHQG Ha Ni)-0
8. Da nghi huu tir thang nam
Nai lam viec sau khi nghi huu (neu c6).
Ten co sa gido duc dai hoc nai hop &mg thinh giang 3 nam cu6i (tinh den thai diem het han nep ho so):
9. Hoc vi:
- apt cap bang DH ngay 09 thang 09 nam 2006, nganh: Tocin — Tin hoc, chuyen nganh: Tam gieti tich
Nai cap bang DH (tru6ng, mac): Truong DH KHTN Tp H6 Chi Minh
- Duoc cap bang ThS ngay thang nam nganh: , chuyen nganh.
Noi cap bang ThS (truong, mr6c).
- Duoc cap bang TS ngay 05 thang 02 nam 2010, nganh: Tam, chuyen nganh: Toon bi thuyjt
Noi cap bang TS (truang, nuac): Truang DH Padova, Italy
- Duoc cap bang TSKH ngay thang nam nganh: chuyen nganh:
Noi cap bang TSKH (trubng, nuac).
10. Da duc 136 nhiem/cong nhan chirc danh PGS ngay thang nam
nganh.
11. Dang 1(3'7 xet dat tieu chuan chirc danh tai HDGS co so.:
12. DangVxet dat tieu chuan chirc danh tai HDGS nganh, lien nganh:
13. Cac huang nghien cdu chn yeti:
14. Kat qua dao tao va nghien cdu khoa hoc:
- Da huang dan (s6 luting) 02 NCS bao ve thanh cong Juan an TS;
- Da huong dan (s6 luting) 03 HVCH bao ve thanh cong luan van ThS ((mg vien chirc danh GS khong can ke khai);
- Da hoan thanh (s6 luting) 02 de tai NCKH cap be (01 De tai NAFOSTED, 01 De tai ARC);
- Da cong b6 (s6 ha:mg) 26 bai bao KH, trong do 25 bai bao KH teen tap chi quOc to c6 uy tin;
- Da &roc cap (s6 luting) bang the, giai phap huu ich;
- S6 luting sach da xuat ban 01, trong do . thu6c nha xuat ban c6 uy tin;
- S6 luting tac pham nghe thuat, thanh tich the duc, the thao dat giai thuang qu6c gia, quoc te.
Liet ke khong qua 5 cong trinh KH tieu Neu nhat
Vai sach: ghi ro ten sach, ten cac tac gia, NXB, nam XB, chi s6 ISBN; yen cong trinh KH: ghi rO ten cong trinh, ten cac tac gia, ten tap chi, tap, trang, nam cong bo; neu c6 thi ghi ri5 tap chi thuOc loai nao: ISI (SCI, SCIE, SSCI, A&HCI, ESCI), Scopus hoac he th6ng CSDL qu6c t6 khac; chi so anh huang IF dm tap chi va chi s6 trich dan cna bai bao. 1. (with Jiakun Liu, Phung Trong Thuc) Bergman—Toeplitz operators on weakly pseudoconvex
domains, Math. Z. 291 (2019), 591-607, ISI: SCI
2. (with Luca Baracco, Stefano Pinton and Giuseppe Zampieri) Holder regularity of the solution to the complex Monge-Amps ere equation with LAp density, Calc. Val. Partial Differential Equations 55 (2016), 55:74, ISI: SCI
3. (with Ly Kim Ha) Boundary regularity for the Complex Monge-Amps ere equation on peudoconvex domains of infinite type, Math. Res. Lett. 22, (2015), 467-484, ISI: SC!.
4. (with Giuseppe Zampieri) Necessary geometric and analytic conditions for general estimates in the D-bar-Neumann problem, Invent. Math. 188 (2012), 729-750, ISI: SCI.
5. (with Giuseppe Zampieri) Subellipticity of the D-bar-Neumann problem on a weakly Q-pseudoconvexl concave domain, Adv. Math. 228 (2011), 1938-1965, ISI: SCI.
15. Khen thtremg (cac huan chtrang, huy chtrcmg, danh hieu): Gicii thtt.6.ng khoa hoc cita Vien Tocin Hoc 2011; Gicii thu.o.ng DECRA ctia Hoi crong nghien cieu Uc 2016( 2016 DECRA award from the Australian Research Council).
16. KY ludt (hinh thirc tir lchien trach tra len, cap ra quy6t dinh, so quy6t dinh va thei han hieu lgc cita quy6t dinh):
B. TU. KHAI THEO TIEU CHUAN CHt'C DANH GIAO SU'/PHO GIAO SL)'
1. Tieu chudn va nhiem vg cua nha giao (tg danh gia).
Hoan thanh tot nhiem vg cga nha giao.
2. Thai gian tham gia dao tao, bei dueng tir trinh de dai hoc tre len.
Teng se 9 nam.
(Khai cg the it nil& 6 nam hoc, trong dO c6 3 nam hoc cuei tinh d6n ngay h6t han Op he so)
(Can cir ch6 do lam viec d4Si voi giang vien theo quy dinh hien hanh
TT Nam hoc
throng can NCS HD luau yfin
kma thS
HD do Lo,Giang 1u4n tot
nghib PH
cloy To so iv giang/so gm quy doi Chinh Phu PH smi
1 2010- 2011
218 60 278/372
2 2011- 2012
1 (DH Padova)
2 (DHKHTN TpHCM)
180 60 240/580
3 2012- 2013
1 (DH Padova)
180 180/230
4 2013- 1 (DH 1 (DHKHTNO1 (DH QG90 60 150/350 2014 Padova) TpHCM) Singappore)
5 2014- 2015
60 60/120
6 2015- 2016
3 nam hoc cuei
2016- 1 (DH 60 60/170 7 2017 Wollong
ong)
2017- 1 (DH 60 60/170 8 2018 Wollong
ong)
9 2018- 2019
2 (DHKHTN) 45 45/107.5
TR
Di
rA
(Vui long xem phu luc: din giai ve thei gian tham gia dao tao)
3. Ngoai ngir:
3.1. Ngoai ngfr thanh thao phuc vu chuyen mon: Tieng Anh
a) Dtrgc dao tao a nu& ngoai o :
- Hoc DH o; Tai ntrac: ; Tir nam den nam
- Bao ye luan van ThS o hoac luan an TS Khoac TSKH o; Tai ntroc:fnam 2010
b) Doge dao tao ngoai ngcr trong nuac o :
- TrtrOng DH cap bang tot nghiep DH ngoai s6 bang: ; nam cap•
c) Giang day bang tieng ntrac ngoai o:
- Giang day bang ngoai ngir : Tieng Anh
- Noi giang day (co so dao tao, mr6c): Trung Tam DH Phap (DHQG TpHCM), Trung Tam Cong Nghe Dao Tao va He Dieing Viec Lam (DH QG Ha Noi), Dai Hoc Tan Tao, Dai Hoc Quoc Gia Singapore, Dai Hoc Wollongong
d) Doi tugng khac o ; Digit giai: Trinh bay nhieu bao cao tai cac hOi nghi quejc to tai f, Han Quoc, Uc, Na Uy, Brazil, etc
3.2. Tieng Anh (van bang, chimg chi):
4 Huang clan thank cong NCS lam luan an TS va hoc vien lam luan van ThS (da &roc cap ban /co au vet dinh ca ban
TT Ho ten NCSDOi
ho•ac HV
tuyng Trach nh*nThiri gian
hu6ng danCY tir .... data()
so' dao Nam dtrov cap
. , ° A
bang/co quyet dinh cap bang
HD
NCS HV Chinh Phu
1 4 Kim Ha NCS Chinh 2011-2013 DH Padova,
Y 2014
2 Phimg TrongNCS Thifc
Chinh 2016-2018 DH Wollongong, Uc
2018
3 Mai Ha Lan HV Chinh 2010-2012 DH KHTN2012
Tp HCM
4 Lu. Tic Hung HV Chinh 2010-2012 DH KHTN2012
TpHCM
5 Luang Nhu Qujmh
HV Chinh 2011-2013 DH KHTN
TpHCM
2015
Ghi chit: Ling vien chirc danh GS chi ke khai so ltrcmg NCS.
5. Bien soan sach phuc vu dao tao dai hoc va sau dai hoc
(Tach thanh 2 giai doan: D6i vai frng vien chdc danh PGS: Truac khi bao ve hoc vi TS va sau khi bao ve hoc vi TS; &A vai irng vien GS: Trtroc khi dtrgc cong nhan chirc danh PGS va sau khi dugc cong nhan chirc danh PGS)
TT Ten sach Loai sachNha (CK, GT,ban TK, HD)
xuat va namSo
xu'at ban
A ,
gla
tachor Viet MMXac
phan bienban soan
CB,GDDH nhan dm CS
(SO van xac nhan sir
dung sach)
1
2
- Trong do, sach chuyen khao xudt ban o NXB uy tin tren the gieri sau khi dime ding nhan PGS (d6i voi ung vien chirc danh GS) hoac cap bang TS (dOi voi (mg vien chirc danh PGS):
Cac chit viet tit: CK: sach chuyen khao; GT: sach giao trinh; TK: sach tham khao; HD: sach !mow dan; MM: viet met minh; CB: chit bien; phan irng vien bien sown danh dau tit trang.... den trang (vi du: 17-56; 145-329).
6. Thue hien nhiem vu khoa hoc va cong n he dal n,., hiem thu
TT Ten nlife'm yo khoa hoc va cong ngliKN/PCN/TK (CT, DT...)
Ma sof, vaThoi cap quail 157 thirc hi0
gianThM gian nghie"m thu (ngay, thing, Wain)
1 BM toan D-bar-CN Neumann
De Tai NAFOSTED
101.01- 2012.16
2012-2014 12/04/2016
Cac chic viet tat: CT: Chuang trinh; DT: De tai; CN: Chu nhiem; PCN: Pho chu nhiem; TK: Thu kSi.
7. Ket qua nghien dru khoa hoc va cong nghe da cong bo (bai bao khoa hoc, sang the/giai phap hixu ich, giai thuang quoc gia/quoc te)
7.1. Bai bao khoa hoc cid cong bti
(Tach thanh 2 giai down: DOi voi ung vien chirc danh PGS: Truac khi bap ve hoe vi TS va sau khi bao ve hoc vi TS; doi voi fing vien GS: Truot khi duac cong nhan chirc danh PGS va sau khi &rot cong nhan chirc danh PGS
TT Ten bli bao
SC; to
c gi a
Ten tap chihoac ky yeu khoa hoc
Taip ch quo
A c
A
, te uy tin (ya
bai IF)
•
A So tric
hx dan ciia
bao
Tap/ ,
so Trang
Nam cong
A bo
1
Bergman-Toeplitz operators on weakly pseudoconvex domains
3 Math. Z.
A
291 591-607 2019
2
Bergman-Toeplitz operators on fat Hartogs triangles.
3 Proc. Amer. Math. Soc.
A
01 147 327-338 2019
3
The complex Monge-Ampere equation on weakly pseudoconvex domains
3 C. R. Math. Acad. Sci. Paris B
01 355 411-414 2017
4
A decomposition approach via Fourier sine transform for valuing American knock-out options with rebates
J. Comput. Appl. Math.
A
317 652-671 2017
5 Iterates of holomorphic self-maps on pseudoconvex domains of finite and infinite type in Cn
2 Proc. Amer. Math. Soc.
A
01 144 5197- 5206
2016
6 Holder regularity of the solution to the complex Monge-Ampere equation
4 Cale. Var.
A* 04 55 Art. 74
8pp
2016 Partial
with Lp density Differential Equations
7 Equivalence of estimates on a domain and its boundary
01 Vietnam J. Math.
C 01 44 29-48 2016
8
Lower bounds on the Kobayashimetric near a point of infinite type
01 J. Geom. Anal.
A
06 26 616-629 2016
9
Loss of derivatives in the infinite type 03 Pure Appl. Math. Q.
A
11 315-327 2015
10
Boundary regularity of the solution to the complex Monge-Ampere equation on pseudoconvex domains of infinite type
02 Math. Res. Lett.
A
06 22 457-484 2015
11
Lp estimates for the d-bar-equation on a class of infinite type domains
03 Internat. J. Math.
A
04 25 15pp 2014
12
Hypoellipticity of the $\bar\partial$- Neumann problem at a point of infinite type
03 Asian J.
B
02 18 623-632 2014 Math.
13
Precise subelliptic estimates for a class of special domains
02 J. Anal. Math.
A
02 123 171-181 2014
14
Lower bound for the geometric type from a generalized estimate in the $\overline\partial$-Neumann problem—a new approach by peak functions
01 Michigan Math. J.
A
63 209-212 2014
15
Regularity at the boundary and tangential regularity of solutions of the Cauchy-Riemann system
02 Pacific J.
A
265 491-498 2013 Math.
16
Supnorm and f-Holder estimates for a — on convex domains of
02 J. Math. Anal. Appl.
A
07 403 522-531 2013
general type in C2
17
Compactness estimate for the a-- Neumann problem on a Q- pseudoconvex domain
02 Complex Var. Elliptic Equ. B
02 57 1325- 1337
2012
18
Propagation of holomorphic extendibility and non-hypoellipticity of the a--Neumann problem in an exponentially degenerate boundary
03 Adv. Math.
A*
02 230 1972- 1978
2012
19 the
Necessary geometric and analytic conditions for general estimates in
a--Neumann problem
02 Invent. Math.
A*
09 188 729-750 2012
20
Compactness estimates for b on a 03 CR manifold
Proc. Amer. Math. Soc.
A
05 140 3229- 3236
2012
21 complex Loss of derivatives for systems of 03
vector fields and sums of Proc. Amer. Math. Soc.
03 140 512-530 2012
squares A
22
Estimates for regularity of the tangential D-bar-system
02 Math. Nachr.
B
05 284 2212- 2224
2011
23 Subellipticity of the a--Neumann problem on a weakly q- pseudoconvex/concave domain
02 Adv. . Math.
A*
05 228 1938— 1965
2011
24
Regularity of the a— Neumann problem at point of infinite type
02 J. Funct.
A*
17 259 2760— 2775
2010 Anal.
25 Uniform regularity in a wedge and regularity of traces of CR functions
03 J. Geom. Anal.
A
02 20 996-10072010
26
A nonlinear case of the 1-D backwardheat problem: regularization and error estimate
02 Z Anal Z. • Anwend.
B
30 26 231-245 2007
- Trong do, bai bao clang tren tap chi khoa hoc quoc to uy tin sau khi dugc hoa c cap bang TS:24 bat Bai bao so tt 26 xuat ban truck khi bao ye TS. - Danh muc tap chi quoc to uy tin daa vao ARC Ranking hups://www.austms.orkau/Rankings/AustMS _final ranked. html
chive phan loci theo hang A *, A, B, C.
- Xem them phy luc ve danh sach cac bai bao del xuCit ban
7.2. Bang d9c quyen sang die giai phap hixu ich
TT Ten bang doe quy'en sang cht,Ten ..,. , • pat phap hfru ich co' quanNgay
A cap thang
SO A nam cap tic gia
1
2
• • ' - Trong do, bang d9c quyen sang che, giai phap hitu ich cap sau khi dugc cong nhan PGS hoac cap bang TS:
7.3. Giai thtrong quoc gia, quoc to (Ten giai thuan , qu 6t dinh trao giai thuem
TT Ten giai thuong Co' quanitil chtiv raSO quyet dinh
quytt dinh Also; ngay, thang, nam
tic gia
1 Giai thuang khoa hoc Vien Toan Hoc 12/04/2012 01
2 Dicovery Early CareerAustralian Research Award Concil
Research30/10/2015 01
'•• - Trong do, giai thuong qu6c gia, quOc to sau khi dugc cong nhan PGS hoc cap bang TS:
8. Chi' tri hoc tham gia xay Ong, phat trien chucmg trinh dao tao hoc chucmg trinh nghien cdu, img dung khoa hoc cong nghe cua ca ser gido duc dai hoc
- Tham gia xay dung chteang trinh dao tao ctia Trtrovg Dal Hoc Tan Tao.
9. Cac tieu chu'An con thieu so voi quy dinh can duce thay the bang bai bao khoa hoc qu'Oc t6 uy tin:
- ThOi gian dugc cap bang TS, dugc bO nhiem PGS: ❑
- Gier chudn giang day:
- Cong trinh khoa hoc da cong 1)6:
- Chit tri nhiem vu khoa hoc ya cong ngh
- Huang clan NCS,ThS: ❑
C. CAM DOAN CUA RANG XET CONG NHAN DAT TIEU CHUAN CHUC DANH:
Toi cam doan nhiing dieu khai tren la dung, neu sai toi xin chiu trach nhiem trtrOc phdp luat.
Long An, ngay 02 thang 07 nam 2019 Ngtred clang ky (Ky ya ghi ra ho ten)
7))L1V Lai.f4-
D. XAC NHAN CUA NGVOI DUNG DAU NOI BANG LAM VIEC
- Ve nhirng not dung "Thong tin ca nhan" ung vien da ke khai.
- Ve giai doan img vien cong the tai don vi va mirc do hoan thanh nhiem vu trong giai doan
(Nhang not dung khdc da ke khai, ung vien to chiu trach nhiem truck phdp luat).
Long- An., ngax thang nam THU TRIJONG CO QUAN
va ghi r5 hp ten, clong clich)
-4-4U TRLSONt
TRJONG