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ÌâÄ¿£ºExistence of anti-periodic (differentiable) mild solutions to semilinear differential equations with nondense domain
DOI£º10.1186/s40064-016-2315-1
Á´½Ó£ºhttps://springerplus.springerope ... 6/s40064-016-2315-1
×÷ÕߣºJinghuai Liu and Litao Zhang
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Existence of anti-periodic (differentiable) mild solutions to semilinear differential equations with nondense domain


×÷Õß:Liu, JH (Liu, Jinghuai)[ 1,2 ] ; Zhang, LT (Zhang, Litao)[ 1,2 ]




SPRINGERPLUS



¾í: 5

ÎÄÏ׺Å: 704

DOI: 10.1186/s40064-016-2315-1

³ö°æÄê: JUN 10 2016

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In this paper, we investigate the existence of anti-periodic (or anti-periodic differentiable) mild solutions to the semilinear differential equation u'(t) = Au(t) + f (t, u(t)) with nondense domain. Furthermore, an example is given to illustrate our results.


¹Ø¼ü´Ê

×÷Õ߹ؼü´Ê:Anti-periodic (differentiable) function; Mild solutions; Hille-Yosida operators; Semilinear differential equations

KeyWords Plus:NONLINEAR EVOLUTION-EQUATIONS; INTEGRODIFFERENTIAL EQUATIONS; OPERATORS


×÷ÕßÐÅÏ¢

ͨѶ×÷ÕßµØÖ·: Liu, JH (ͨѶ×÷Õß)



      

Zhengzhou Univ Aeronaut, Dept Math & Phys, Zhengzhou 450015, Peoples R China.

ͨѶ×÷ÕßµØÖ·: Liu, JH (ͨѶ×÷Õß)


      

Zhengzhou Univ Aeronaut, Collaborat Innovat Ctr Aviat Econ Dev Henan Prov, Zhengzhou 450015, Peoples R China.



µØÖ·:



      

[ 1 ] Zhengzhou Univ Aeronaut, Dept Math & Phys, Zhengzhou 450015, Peoples R China



      

[ 2 ] Zhengzhou Univ Aeronaut, Collaborat Innovat Ctr Aviat Econ Dev Henan Prov, Zhengzhou 450015, Peoples R China



µç×ÓÓʼþµØÖ·:ljhcumt@163.com


»ù½ð×ÊÖúÖÂл



»ù½ð×ÊÖú»ú¹¹

ÊÚȨºÅ



National Natural Science Foundation of China


11226337

51401182



Science and Technology Research Projects of Henan Education Committee


16A110024

²é¿´»ù½ð×ÊÖúÐÅÏ¢   




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SPRINGER INTERNATIONAL PUBLISHING AG, GEWERBESTRASSE 11, CHAM, CH-6330, SWITZERLAND


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Ñо¿·½Ïò:Science & Technology - Other Topics

Web of Science Àà±ð:Multidisciplinary Sciences


ÎÄÏ×ÐÅÏ¢

ÎÄÏ×ÀàÐÍ:Article

ÓïÖÖ:English

Èë²ØºÅ: WOS:000377613600002

PubMed ID: 27350933

ISSN: 2193-1801


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ÆÚ¿¯ISSN        2193-1801
2015-2016×îÐÂÓ°ÏìÒò×Ó        0.982
ÆÚ¿¯¹Ù·½ÍøÕ¾        https://springerplus.springeropen.com/
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