öλÔÓéÀֵǼÈë¿ÚÏÂÔØ

µ¼Ê¦ÐÕÃû£ºÍõ¸ùæ·
ÐÔ±ð£ºÅ®
ÈËÆøÖ¸Êý£º1377

ËùÊôԺУ£ºÕã½­Àí¹¤´óѧ
ËùÊôԺϵ£ºÀíѧԺ
Ö°³Æ£º¸±½ÌÊÚ
µ¼Ê¦ÀàÐÍ£º
ÕÐÉúöλÔÓéÀֵǼÈë¿ÚÏÂÔØ£ºÊýѧ
Ñо¿ÁìÓò£º Äâ¹²ÐÎÓ³É䣬˫ÇúÐͶÈÁ¿¼¸ºÎ£¬ÌØÊ⺯Êý
Ñо¿ÁìÓò£º Äâ¹²ÐÎÓ³É䣬˫ÇúÐͶÈÁ¿¼¸ºÎ£¬ÌØÊ⺯Êý [ÊÕÆð]




ͨѶ·½Ê½ :
°ì¹«µç»°£º**
ͨѶµØÖ·£ºÕã½­Àí¹¤´óѧÊýѧ¿Æѧϵ


¸öÈ˼òÊö :
Íõ¸ùæ·£¬ÀíѧԺÊýѧ¿Æѧϵ£¬¸±½ÌÊÚ

½ÌÓý¾­Àú

2010/09-2015/04, ºþÄÏ´óѧ,Ó¦ÓÃÊýѧϵ£¬²©Ê¿

2011/05-2013/11, ·ÒÀ¼University of Turku, Êýѧϵ£¬²©Ê¿

2002/09-2005/04, º¼Öݵç×ӿƼ¼´óѧ£¬Ó¦ÓÃÊýѧϵ£¬Ë¶Ê¿

1996/09-2000/07£¬º¼ÖÝʦ·¶Ñ§Ôº,Êýѧϵ£¬Ñ§Ê¿

¿ÆÑÐÓëѧÊõ¹¤×÷¾­Àú

1.2016/01-ÖÁ½ñ£¬Õã½­Àí¹¤´óѧ£¬Êýѧ¿Æѧϵ£¬¸±½ÌÊÚ

2.2014/01-2015/12,·ÒÀ¼University of Eastern Finland, ÎïÀíÓëÊýѧϵ, Visiting Researcher

3.2009/11-2010/08,ºþÖÝʦ·¶Ñ§Ôº,Êýѧϵ, ¸±½ÌÊÚ

4.2006/07-2009/10,ºþÖÝʦ·¶Ñ§Ôº,Êýѧϵ, ½²Ê¦

5.2000/09-2006/06,º¼ÖÝʦ·¶Ñ§Ôº,³õµÈ½ÌÓýѧԺ,Öú½Ì¡¢½²Ê¦
Ö÷³Ö»ò²Î¼Ó¿ÆÑÐÏîÄ¿

1.¹ú¼Ò×ÔÈ»¿Æѧ»ù½ðÇàÄê»ù½ðÏîÄ¿£¬Ë«ÇúÐͶÈÁ¿ÓëÓ³ÉäµÄÁ¬ÐøÄ££¬2017/01-2019/12£¬ 18ÍòÔª£¬ÔÚÑУ¬Ö÷³Ö

2. ¹ú¼Ò×ÔÈ»¿Æѧ»ù½ðÃæÉÏÏîÄ¿£¬Äâ¹²ÐÎÓ³ÉäµÄÎȶ¨ÐÔÀíÂÛÓëÓ¦Óã¬2014/01-2017/12£¬ 60ÍòÔª£¬ÔÚÑУ¬²Î¼Ó

3. ¹ú¼Ò×ÔÈ»¿Æѧ»ù½ðÃæÉÏÏîÄ¿£¬Äâ¹²ÐÎÓ³ÉäÓëË«ÇúÐͶÈÁ¿£¬2011/01-2013/12, 33ÍòÔª,ÒѽáÌ⣬²Î¼Ó

4. Õã½­Ê¡×ÔÈ»¿Æѧ»ù½ðÃæÉÏÏîÄ¿£¬ÇúÏß×åµÄÄ£ºÍQ-ͬÅßÑо¿£¬2010/06-2013/06, 10ÍòÔª,ÒѽáÌ⣬²Î¼Ó

5. Õã½­Ê¡×ÔÈ»¿Æѧ»ù½ðÃæÉÏÏîÄ¿£¬ÄâÕýÔòÓ³ÉäÀíÂÛÓëÓ¦Óã¬2009/01-2011/12, 8ÍòÔª,ÒѽáÌ⣬Ö÷³Ö


¿ÆÑй¤×÷ :
ÒÑÔÚÄâ¹²ÐÎÌØÊ⺯Êý¡¢ÄâË«Çú¼¸ºÎºÍÄâ¹²ÐÎÓ³ÉäµÄ¼¸ºÎºÍ·ÖÎö£¬ÒÔ¼°Ë«ÇúÐͶÈÁ¿¼¸ºÎµÈ·½Ãæ×öÁËÉîÈëµÄÑо¿¡£ÌرðÊǽüÈýÄêÀ´¸ø³öÁ˾àÀë±È¶ÈÁ¿ÔÚM?bius±ä»»Ïµľ«È·LipschitzϵÊý¹À¼Æ£¬¿Ì»­ÁËË«ÇúLambertËıßÐÎÔÚÄâ¹²ÐÎÓ³ÉäϵÄÐα䣬ÒýÈëÁËvisual angle¶ÈÁ¿ºÍÄâ·´ÉäµÄ¸ÅÄ²¢¿Ì»­ÁËÄâ·´ÉäµÄÄâ¹²ÐÎÐԵȵÈ¡£ÔÚ¡¶Öйú¿Æѧ¡·¡¢¡¶ÊýѧÄ꿯¡·¡¢¡¶ÊýѧÎïÀíѧ±¨¡·¡¢¡¶Proc. Roy. Soc. Edinburgh Sect. A¡·¡¢¡¶J. Math. Anal. Appl.¡·¡¢¡¶Proc. Edinburgh Math. Soc.¡·¡¢¡¶Ann. Acad. Sci. Fenn. Math.¡·¡¢¡¶Proc. Amer. Math. Soc.¡·¡¢¡¶Math. Scand.¡·¡¢¡¶Comput. Method Funct. Theory¡·ºÍ¡¶Monatshefte Math.¡·µÈ¹ú¼ÊÖØÒªÊýѧÆÚ¿¯ÉÏ·¢±íÂÛÎÄ50Óàƪ¡£
½üÄêÀ´Ö÷ÒªÂÛÎÄ£º

Ò»¡¢µÚÒ»×÷ÕßÂÛÎÄ

(1)Wang Gendi, The Adjacent Sides of Hyperbolic Lambert Quadrilaterals, Bull. Malays. Math. Sci. Soc., 2016, DOI 10.1007/s40840-016-0439-7

(2)Wang Gendi, The inverse hyperbolic tangent function and Jacobian sine function, J. Math. Anal. Appl., 2017, 448(1): 498-505.

(3) Wang Gendi£¬Vuorinen M, The visual angle metric and quasiregular maps, Proc. Amer. Math. Soc., 2016, 144(11): 4899-4912.

(4) Wang Gendi,Zhang Xiaohui,Chu Yuming, A power mean inequality involving the complete elliptic integrals.Rocky Mountain J. Math.2014, 44(5): 1661-1667.

(5) Wang Gendi, Zhang Xiaohui, Jiang Yueping, H?lder concavity and inequalities for Jacobian elliptic functions.Integral Transforms Spec. Funct.2012, 23(5):337-345.

(6) Wang Gendi, Zhang Xiaohui, Jiang Yueping, Concavity with respect to H?lder means involving the generalized Gr?tzsch function.J. Math. Anal. Appl. 2011, 379(1):200¨C204.

(7) Wang Gendi, Zhang Xiaohui, Chu Yuming, A power mean inequality for the Gr?tzsch ring function.Math. Inequal. Appl.2011, 14(4): 833¨C837.

(8) Íõ¸ùæ·£¬ÕÅТ»Ý£¬ñÒÓñÃ÷, Hersch-PflugerÆ«²îº¯ÊýµÄH?lderƽ¾ù²»µÈʽ. Öйú¿Æѧ, 2010, 40 (8): 783- 786.

¶þ¡¢Í¨Ñ¶×÷ÕßÂÛÎÄ

(9) Kalaj David, Vuorinen Matti, Wang Gendi, On quasi-inversions, Monatsh Math., 2016, 180:785¨C813.

(10) Hariri Parisa, Vuorinen Matti, Wang Gendi, Some Remarks on the Visual Angle Metric, Comput. Methods Funct. Theory, 2016, 16(1): 187¨C201.

(11) Simic Slavko, Vuorinen Matti,Wang Gendi, Sharp Lipschitz constants for the distance ratio metric , Math. Scand. 2015, 116(1): 86 ¨C103.

(12) Kl¨¦n Riku, Lind¨¦n Henri, Vuorinen Matti, Wang Gendi, The visual angle metric and M?bius transformations.Comput. Methods Funct. Theory, 2014, 14(2): 577¨C608.

(13) Vuorinen Matti, Wang, Gendi, Bisection of geodesic segments in hyperbolic geometry.Complex analysis and dynamical systems V,273¨C290,Contemp. Math., 591,Amer. Math. Soc., Providence, RI,2013.

(14)Vuorinen Matti, Wang Gendi, Hyperbolic Lambert quadrilaterals and quasi- conformal mappings.Ann. Acad. Sci. Fenn. Math.2013, 38(2): 433¨C453.