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133篇 您的检索式:作者名="Llibre"
    题名 作者 年代 出处 被引量
1INTEGRABILITY VIA INVARIANT ALGEBRAIC CURVES FOR PLANAR POLYNOMIALDIFFERENTIAL SYSTEMS显示文摘We present an introduction to the Darboux integrability theory of planar complex and real polynomial differential systems containing some improvements to the classical theory.Colin Christopher (School of Mathematics and Statistics, University of Plymouth, Plymouth, Devon PL4 SAA, UNITED KINGDOM) Jaume Llibre (Dopartament de Matematiques, Universitat Autonoma de Barcelona, 08193-Bellaterra, Barcelona, SPAIN) 2000Annals of Differential Equations2000,16,1:4
2NEW FAMILIES OF CENTERS AND LIMIT CYCLES FOR POLYNOMIAL DIFFERENTIAL SYSTEMS WITH HOMOGENEOUS NONLINEARITIES显示文摘We consider the class of polynomial differential equations x = -y+Pn(x,y), y = x + Qn(x, y), where Pn and Qn are homogeneous polynomials of degree n. Inside this class we identify a new subclass of systems having a center at the origin. We show that this subclass contains at least two subfamilies of isochro-nous centers. By using a method different from the classical ones, we study the limit cycles that bifurcate from the periodic orbits of such centers when we perturb them inside the class of all polynomial differential systems of the above form. In particular, we present a function whose simple zeros correspond to the limit cycles vvhich bifurcate from the periodic orbits of Hamiltonian systems.李承治 李伟固 Jaume Llibre 张芷芬 2003Annals of Differential Equations2003,19,3:2
3Liouvillian and Analytic Integrability of the Quadratic Vector Fields Having an Invariant Ellipse显示文摘We characterize the Liouvillian and analytic integrability of the quadratic polynomial vector fields in R2 having an invariant ellipse.More precisely,a quadratic system having an invariant ellipse can be written into the form x=x2+y2-1+y(ax+by+c),y=x(ax+by+c),and the ellipse becomes x2+y2=1.We prove that(i) this quadratic system is analytic integrable if and only if a=0;(ii) if x2+y2=1 is a periodic orbit,then this quadratic system is Liouvillian integrable if and only if x2+y2=1 is not a limit cycle;and(iii) if x2+y2=1 is not a periodic orbit,then this quadratic system is Liouvilian integrable if and only if a=0.Jaume LLIBRE Claudia VALLS 2014Acta Mathematica Sinica,English Series2014,30,3:2
4Nonexistence of limit cycles for a class of structurally stable quadratic vector fields 显示文摘ARTES J C LLIBRE J 2007Disc Contin Dyn Sys2007,17,:1
5On the optimal sta- tion keeping control of halo orbits显示文摘Simol C Gomez G Llibre J 1987Acta Astronauti- ca1987,15,67:1
6Phase portraits of a new class of integrale quadratic vector fields 显示文摘LLIBRE J JESIJS S PEREZ D R 2000Dynamics of continuous Discrete and Impulsive systems2000,7,:1
7Periodic orbits of a collinear restricted three-body problem 显示文摘Corbera M Llibre J 2003Celestial Mechanics and Dynamical Astronomy2003,86,2:1
8Periodic orbits of a collinear restricted three body problem 显示文摘Corbera M Llibre J 2003Celestial Mech Dynam Astronom2003,86,:1
9HIV-1 replication and immune dynamics are affected by raltegravir intensification of HAART-suppressed subjects显示文摘Buzon MJ Massanella M Llibre JM 2010Nat Med2010,16,4:1
10The major genetic determinants of HIV-1control affect HLA class I peptide presentation显示文摘International HIV Controllers Study Pereyra F Jia X McLaren P J Telenti A de Bakker P I Walker B D Ripke S Brumme C J Pulit S L Carrington M Kadie C M Carlson J M Heckerman D Graham R R Plenge R M Deeks S G Gianniny L Crawford G Sullivan J Gonzalez E Davies L Camargo A Moore JM Beattie N Gupta S Crenshaw A Burtt N P Guiducci C Gupta N Gao X Qi Y Yuki Y Piechocka-Trocha A Cutrell E Rosenberg R Moss K L Lemay P O'Leary J Schaefer T Verma P Toth I Block B Baker B Rothchild A Lian J Proudfoot J Alvino D M Vine S Addo M M Allen T M Altfeld M Henn M R Le Gall S Streeck H Haas D W Kuritzkes D R Robbins G K Shafer R W Gulick R M Shikuma C M Haubrich R Riddler S Sax P E Daar E S Ribaudo H J Agan B Agarwal S Ahern R L Allen B L Altidor S Altschuler E L Ambardar S Anastos K Anderson B Anderson V Andrady U Antoniskis D Bangsberg D Barbaro D Barrie W Bartczak J Barton S Basden P Basgoz N Bazner S Bellos N C Benson A M Berger J Bernard N F Bernard A M Birch C Bodner S J Bolan R K Boudreaux E T Bradley M Braun J F Brndjar J E Brown S J Brown K Brown S T Burack J Bush LM Cafaro V Campbell O Campbell J Carlson R H Carmichael J K Casey K K Cavacuiti C Celestin G Chambers S T Chez N Chirch L M Cimoch P J Cohen D Cohn LE Conway B Cooper D A Cornelson B Cox D T Cristofano M V Cuchural G Jr Czartoski J L Dahman J M Daly J S Davis B T Davis K Davod S M DeJesus E Dietz C A Dunham E Dunn M E Ellerin T B Eron J J Fangman J J Farel C E Ferlazzo H Fidler S Fleenor-Ford A Frankel R Freedberg K A French N K Fuchs JD Fuller J D Gaberman J Gallant J E Gandhi R T Garcia E Garmon D Gathe J C Jr Gaultier C R Gebre W Gilman F D Gilson I Goepfert P A Gottlieb M S Goulston C Groger R K Gurley T D Haber S Hardwicke R Hardy W D Harrigan P R Hawkins T N Heath S Hecht F M Henry W K Hladek M Hoffman R P Horton J M Hsu R K Huhn G D Hunt P Hupert M J Illeman M L Jaeger H Jellinger R M John M Johnson J A Johnson K L Johnson H Johnson K Joly J Jordan W C Kauffman C A Khanlou H Killian R K Kim A Y Kim D D Kinder C A Kirchner J T Kogelman L Kojic E M Korthuis P T Kurisu W Kwon D S LaMar M Lampiris H Lanzafame M Lederman M M Lee D M Lee J M Lee M J Lee E T Lemoine J Levy J A Llibre J M Liguori M A Little S J Liu A Y Lopez A J Loutfy M R Loy D Mohammed D Y Man A Mansour M K Marconi V C Markowitz M Marques R Martin J N Martin H L Jr Mayer K H McElrath M J McGhee T A McGovern B H McGowan K McIntyre D Mcleod GX Menezes P Mesa G Metroka CE Meyer-Olson D Miller A O Montgomery K Mounzer K C Nagami E H Nagin I Nahass R G Nelson M O Nielsen C Norene D L O'Connor D H Ojikutu B O Okulicz J Oladehin O O Oldfield E C Olender S A Ostrowski M Owen WF Jr Pae E Parsonnet J Pavlatos A M Perlmutter A M Pierce M N Pincus J M Pisani L Price L J Proia L Prokesch R C Pujet H C Ramgopal M Rathod A Rausch M Ravishankar J Rhame F S Richards C S Richman D D Rodes B Rodriguez M Rose R C 3rd Rosenberg E S Rosenthal D Ross P E Rubin D S Rumbaugh E Saenz L Salvaggio M R Sanchez WC Sanjana V M Santiago S Schmidt W Schuitemaker H Sestak P M Shalit P Shay W Shirvani V N Silebi V I Sizemore J M Jr Skolnik P R Sokol-Anderson M Sosman J M Stabile P Stapleton J T Starrett S Stein F Stellbrink H J Sterman FL Stone V E Stone D R Tambussi G Taplitz R A Tedaldi E M Telenti A Theisen W Torres R Tosiello L Tremblay C Tribble M A Trinh P D Tsao A Ueda P Vaccaro A Valadas E Vanig T J Vecino I Vega V M Veikley W Wade B H Walworth C Wanidworanun C Ward D J Warner D A Weber R D Webster D Weis S Wheeler D A White D J Wilkins E Winston A Wlodaver C G van't Wout A Wright D P Yang O O Yurdin D L Zabukovic B W Zachary K C Zeeman B Zhao M 2010Science2010,330,6010:1
11A set of methods in transportation network synthesis and analysis 显示文摘DUBOIS D BEL G LLIBRE M 1979Journal of the Operational Research Society1979,30,9:1
12On the nonexistence, existence, and uniqueness of limit cycles显示文摘GIACOMINI H LLIBRE J VIANO M 1996Nonlinearity1996,9,:1
13YSZ Obtained by MOVCD: Applications 显示文摘Garcia G Figueras A Llibre J 1998Thin Solid Films1998,317,:1
14Algebric and topo logical classification of the homogeneous cubic vector fields in the plane显示文摘CIMA A LLIBR E 1990Math Anal Appl1990,47,:1
15Integrability and algebraic limit cycles for polynomial differential systems with homogeneous nonlinearities显示文摘GINE J LLIBRE J 2004J D E2004,197,:1
16New central configurations for the planar 5-body problem 显示文摘Jaume Llibre Luis Fernando Mello 2008Celestial Mech Dyn Astr2008,100,:1
17New central configurations for the planar 5-body prohlem显示文摘Llibre J Mello L F 2008Celestial Mech Dyn Astr2008,100,:1
18New doubly- symmetric families of comet-like periodic orbits in the spatial restricted ( N + 1 )-body problem 显示文摘Jaume Llibre Luci Any Roberto 2009Celest Mech Dyn Astr2009,104,:1
19Limit cycles for m-piecewise discontinuous polynomial Lienard differential equations 显示文摘LLIBRE J TEIXEIRA M 2015Z Angew Math Phys2015,66,1:1
20Local first inte- grals of differential systems and diffeomorphisms 显示文摘LI Weigu LLIBRE J ZHANG Xiang 2003Z Angew Math Phys2003,54,:1
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