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1£©?Jiao-fen Li£¨Àî毷ң©, Tao Li, Wen Li, Solbability of matrix eqaution AX=B,XC=D under semi-tensor product, Linear and Multilinear Algebra,2017, 65:1705-1733. (SCIÊÕ¼) 2£©?Jiao-fen Li£¨Àî毷ң©, Tao Li, Numerical method for solving inequality constrained matrix operator minimization problem, Journal of Computational Analysis and Applications, 2017,23:967-982. (SCIÊÕ¼)3£©?Jiao-fen Li£¨Àî毷ң©, Wen Li. An efficient method for solving matrix least squares problem over the matrix inequality constraint, Computational Optimization and Applications, 2016, 63:393-423 (SCIÊÕ¼)4£©?Àî毷Ò£¬Ë夵¤£¬ÀîÌΣ¬ÀèÎÈ£¬ºË·¶ÊýºÍÆ×·¶ÊýϹãÒåSylverster·½³Ì×îС¶þ³ËÎÊÌâµÄÓÐЧËã·¨£¬¼ÆËãÊýѧ£¬2017,39(2): 129-150.?(ÖÐÎĺËÐÄ)5£©?Àî毷Ò£¬ÂÀÏþ·«£¬ÀîÌΣ¬½çÔ¼ÊøÏÂËã×Ó·½³Ì×îС¶þ³ËÎÊÌâµÄÌõ¼þÌݶȷ¨£¬¼ÆËãÊýѧ£¬2016. 38(4): 372-390. (ÖÐÎĺËÐÄ)6£©?Àî毷Ò£¬Ë夵¤£¬¾ØÕó²»µÈʽԼÊøϾØÕó·½³Ì×îС¶þ³ËÎÊÌâµÄÔö¹ãLagrangian·½·¨£¬ÊýѧÎïÀíѧ±¨£¬2017£¬ 2017,37(3): 562-576.? (ÖÐÎĺËÐÄ)7£©?ÀîÌΣ¬Àî毷Ò£¬ÖÜѧÁÖ£¬°ëÕÅÁ¿»ýϾØÕó·½³Ì×éAX_B_XC_DµÄ×îС¶þ³Ë½â£¬ÊýѧÔÓÖ¾£¬DOI£º10.13548/j.sxzz.**.001 ÍøÂç³ö°æʱ¼ä£º2017-06-23.£¨Í¨Ñ¶×÷Õߣ© (ÖÐÎĺËÐÄ)8£©?Xue-feng Duan, Chun-mei Li, Jiao-fen Li£¨Àî毷ң©, Yong Ding, Numerical methods for solving some matrix feasibility problems, Numerical Algorithms, DOI 10.1007/s11075-016-0155-2, Accepted. (SCIÊÕ¼)9£©?Xue-Feng Duan, Jian-Chao Bai, Jiao-Fen Li£¨Àî毷ң© and Jing-Jing Peng, On the low rank solution of the Q-weighted nearest correlation matrix problem, Numerical Linear Algebra and Application, 23 (2016) 340-355.? (SCIÊÕ¼)10£©?Jiao-fen Li£¨Àî毷ң©, Wen Li, Zhen-yun Peng. A hybrid algorithm for solving minimization problem over (R, S)-symmetric matrices with the matrix inequality constraint, Linear and Multilinear Algebra, 2015, 63, 1049-1072.(SCIÊÕ¼)11£©?Àî毷Ò,ºúÎýÑ×,ÕÅÀÚ. ±Õ͹¼¯Ô¼ÊøÏÂÏßÐÔ¾ØÕó·½³ÌÎÊÌâµÄËɳڽ»ÌæͶӰËã·¨. Êýѧѧ±¨, 2014,57(1):17-34.?(ÖÐÎĺËÐÄ)12£©?Àî毷Ò£¬ÅíÕñÚS£¬Åí¾²¾¸£¬»ùÓÚ½»ÌæͶӰËã·¨Çó½âµ¥±äÁ¿ÏßÐÔÔ¼Êø¾ØÕó·½³ÌÎÊÌâ.¼ÆËãÊýѧ£¬2014,6(2): 143-162.??(ÖÐÎĺËÐÄ)13£©?Àî毷Ò, ÅíÕñÚS, Åí¾²¾¸, ¾ØÕó²»µÈʽԼÊøϾØÕó·½³ÌAX=BµÄË«¶Ô³Æ½â.¼ÆËãÊýѧ, 2013, 35(2): 137-150.(ÖÐÎĺËÐÄ)14£©?Jiao-fen Li£¨Àî毷ң©, Xi-yan Hu, Jing-jing Peng, Numerical solution of AXB=C for (R, S)-symmetric matrices, Journal of Applied Mathematics and Computing, 2013,43: 523-546.?(EIÊÕ¼)15£©?Àî毷Ò, ºúÎýÑ×, ÕÅÀÚ. (R,S,\mu)¶Ô³Æ¾ØÕóÄæÎÊÌâºÍ×î¼Ñ±Æ½üÎÊÌâ¼°ÈŶ¯·ÖÎö.¼ÆËãÊýѧ, 2012, 34 (1): 25-36.? (ÖÐÎĺËÐÄ)16£©?Jiao-fen Li£¨Àî毷ң©, Xi-yan Hu, Lei Zhang, Numerical solutions of AXB=C for centrosymmetric matrix X under a specified submatrix constraint, Numerical Linear Algebra with Applications, 2011, 18: 857¨C873.(SCIÊÕ¼)17£©?Jiao-fen Li£¨Àî毷ң©, Xi-yan Hu, Procrustes problems and associated approximation problems for matrices with k-involuntary symmetries, Linear Algebra and its Applications, 2011, 438: 820-829.(SCIÊÕ¼)18£©?Jiao-fen Li£¨Àî毷ң©, Xi-yan Hu, A new method to symmetric inverse quadratic eigenvalue problems in structural dynamic model updating, Advances in Applied Mathematics and Mechanics, 2011, 3: 65-86. (SCIÊÕ¼)19£©?Xian-xia Liu, Jiao-fen Li£¨Àî毷ң©, Xi-yan Hu, Generalized inverse problems for part symmetric matrices on a subspace in structural dynamic model updating, Mathematical and Computer Modeling, 2011, 53: 110-121. (Corresponding author)? (SCIÊÕ¼)20£©?Jiao-fen Li£¨Àî毷ң©, Xi-yan Hu, Lei Zhang, New symmetry preserving method for optimal correction of damping and stiffness matrices using measured modes, Journal of Computational and Applied Mathematics, 2010, 234: 1572-1585.? (SCIÊÕ¼)21£©?Jiao-fen Li£¨Àî毷ң©, Xi-yan Hu, Xue-feng Duan, Lei Zhang, Numerical solutions of AXB = C for mirror symmetric matrix X under a specified submatrix constraint. Computing, 2010, 90: 39-56. (SCIÊÕ¼)22£©?Jiao-fen Li£¨Àî毷ң©, Xi-yan Hu, Lei Zhang, The nearness problems for symmetric centrosymmetric with a special submatrix constraint, Numerical Algorithms, 2010, 55: 39-57.? (SCIÊÕ¼)23£©?Jiao-fen Li£¨Àî毷ң©, Xi-yan Hu, Lei Zhang, Dykstra's algorithm for constrained least-squares doubly symmetric matrix problems, Theoretical Computer Science, 2010, 411: 2818- 2826.(SCIÊÕ¼)24£©?Jiao-fen Li£¨Àî毷ң©, Xi-yan Hu, Xue-feng Duan, Lei Zhang, Iterative method for mirror-symmetric solution of matrix equation AXB+CYD=E, Bulletin of the Iranian Mathematical Society, 2010, 36: 35-55. (SCIÊÕ¼)25£©?Jiao-fen Li£¨Àî毷ң©, Xi-yan Hu, Lei Zhang, Inverse problem for symmetric P-symmetric matrices with a submatrix constrain, Bulletin of the Belgian Mathematical Society-Simon Stevin, 2010, 17: 661-674. (SCIÊÕ¼)26£©?Jiao-fen Li£¨Àî毷ң©, Xi-yan Hu, Lei Zhang, A symmetric preserving iterative method for generalized Sylvester equation, Asian Journal of Control, 2010,13: 408-417.?(SCIÊÕ¼)27£©?Jiao-fen Li£¨Àî毷ң©, Xi-yan Hu, Lei Zhang, The submatrix constraint problem of matrix equation AXB+CYD=E, Applied Mathematics and Computation, 2009, 215: 2578-2590.(SCIÊÕ¼) 1£© Ö÷³ÖÔÚÑйú¼Ò×ÔÈ»¿ÆѧµØÇø»ù½ð¡°Èô¸É±Õ͹»ò·Ç͹ԼÊø¾ØÕó×îС¶þ³ËÎÊÌâµÄÓÐЧËã·¨¼°Ó¦ÓÃÑо¿£¨**£©¡±£¬Ê±¼ä£º2017.01-2021.12£¬¾­·Ñ36.5Íò.2£© Ö÷³ÖÔÚÑйãÎ÷×ÔÈ»¿Æѧ»ù½ðÃæÉÏÏîÄ¿¡°Èô¸É±Õ͹ºÍ·Ç͹ԼÊø¾ØÕóÓÅ»¯ÎÊÌâµÄÓÐЧËã·¨£¨2016GXNSFAA380074£©¡±£¬Ê±¼ä£º2016.09-2019.09£¬¾­·Ñ5Íò.3£© Ö÷³ÖÍê³É¹ú¼Ò×ÔÈ»¿ÆѧÇàÄê¿Æѧ»ù½ð¡°¾ØÕó²»µÈʽԼÊø¾ØÕó×îС¶þ³ËÎÊÌâµÄͶӰËã·¨Ñо¿(**)¡±,ʱ¼ä£º2014.1-2016.12£¬¾­·Ñ23Íò.4£© Ö÷³ÖÍê³É¹ãÎ÷×ÔÈ»¿ÆѧÇàÄê»ù½ð¡°ÏßÐÔ¾ØÕó·½³ÌÎÊÌâµÄ½»ÌæͶӰÀàËã·¨Ñо¿(2013GXNSFBA019009)¡±,ʱ¼ä: 2013.4 -2016.3£¬¾­·Ñ5Íò.5£© Ö÷³ÖÍê³ÉÖйú×ÔÈ»¿ÆѧÊýѧÌìÔªÇàÄê»ù½ð¡°Í¹Ô¼Êø϶à±äÁ¿ÏßÐÔ¾ØÕó·½³ÌÎÊÌâµÄ½»ÌæͶӰËã·¨Ñо¿£¨**£©¡±,ʱ¼ä£º2013.1-2013.12£¬¾­·Ñ3Íò.6£©Ö÷³ÖÍê³ÉÖйú²©Ê¿ºó¿Æѧ»ù½ð¡°¸ßάԼÊø¾ØÕóÓÅ»¯ÎÊÌâµÄÀíÂÛ¼°Ëã·¨Ñо¿¡±,ʱ¼ä£º2014.5-2016.5,¾­·Ñ5Íò.7£©²ÎÓëÔÚÑйú¼Ò×ÔÈ»¿Æѧ»ù½ðµØÇø»ù½ð¡°´óÊý¾Ý´¦ÀíÖеÄÔ¼ÊøÕÅÁ¿±Æ½ü¼°ÆäÓÐЧËã·¨Ñо¿¡±£¬Ö÷³ÖÈË£º¶ÎÑ©·å£¬Ê±¼ä£º2016.1-2019.12£¬¾­·Ñ40Íò£¬ÅÅÃûµÚ¶þ.8£©²ÎÓëÔÚÑйãÎ÷×ÔÈ»¿Æѧ½Ü³öÇàÄê»ù½ð¡°ÊýÖµ´úÊý¼°ÆäÔÚ´óÊý¾Ý´¦ÀíÖеÄÓ¦Óá±£¬Ö÷³ÖÈË£º¶ÎÑ©·å£¬Ê±¼ä£º2016.10-2019.10, ¾­·Ñ36Íò£¬ÅÅÃûµÚ¶þ.9£©²ÎÓëÍê³É¹ú¼Ò×ÔÈ»¿ÆѧµØÇø¿Æѧ»ù½ð¡°Çø¼äÔ¼Êø¾ØÕó×îÓÅ»¯ÎÊÌâÓÐЧËã·¨¼°ÆäÓ¦ÓÃÑо¿£¨**£©¡±,Ö÷³ÖÈË£ºÅíÕñÚS£¬Ê±¼ä£º2013.1-2016.12£¬¾­·Ñ50Íò£¬ÅÅÃûµÚÈý.10£©²ÎÓëÍê³É¹ú¼Ò×ÔÈ»¿ÆѧÇàÄê¿Æѧ»ù½ð¡°ÐÅÏ¢ÓëÏßÐÔϵͳÖеĵÍÖȱƽü¼°ÆäÓÐЧËã·¨Ñо¿£¨**£©¡±£¬Ö÷³ÖÈË£º¶ÎÑ©·å£¬Ê±¼ä£º2012.1-2014.12£¬¾­·Ñ23Íò,ÅÅÃûµÚ¶þ.11£©?²ÎÓëÍê³É¹ãÎ÷×ÔÈ»¿Æѧ»ù½ð¡°Í¼Ïñ´¦ÀíÖеľØÕóµÍÖȱƽüÎÊÌâÑо¿¡±£¬Ö÷³ÖÈË£º¶ÎÑ©·å£¬Ê±¼ä£º2012.5-2015.5, ÅÅÃûµÚÈý.

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