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42篇 您的检索式：作者名="Cafagna"

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	题名	作者	年代	出处	被引量
1	Bifurcation Analysis and Chaotic Behavior in Boost Converters: Experimental Results显示文摘	Donato Cafagna Giuseppe Grassi	2006	Nonlinear Dynamics (-)2006，，1：	1
2	New 3D-scroll attractors in hyperchaotie Chua's circuits forming a ring显示文摘		2003	International Journal Bifurcation and Chaos2003，13，10：	1
3	Liquid crystalline epoxy based thermosetting potymers显示文摘	Cafagna C Amendola E Giamberini M	1997	Polymer1997，22，13：	1
4	^18 F-FDG-PET/CT in the study of malignant tumors: a retrospective study 显示文摘	Cafagna D Rubini G Luele F o Whole-body MR-DWIBS vs	2011	Radiol med2011，47，：	1
5	New 3D-scroll attractors in hyperchaotic Chua's circuits forming a ring显示文摘	CAFAGNA D GRASSI G	2003	IntJ Bifu Chaos2003，13，10：	1
6	Fractional calculus: a mathematical tool from the past for present engineers 显示文摘	CAFAGNA D	2007	IEEE industrial electronics magazine2007，1，2：	1
7	Fractional calculus:a mathematical tool fromthe past for present engineers 显示文摘	CAFAGNA D	2007	IEEE Industrial ElectronicsMagazine2007，101，：	1
8	Observer-Based Projective Synchronization of Fractional Systems via a Scalar Signal: Application to Hyperchaotic Rossler Systems 显示文摘	DONATO CAFAGNA GIUSEPPE GRASSI	2011	Nonlinear Dyn2011，9，23：	1
9	Ponte B Neuroeardiclgenie Or vasovagal syncope 显示文摘	Cafagna D	1996	Minerva Med1996，87，5：	1
10	Fractional calculus: A mathematical toolfrom the pasl for present engineers (Past and present)显示文摘	Cafagna D	2007	IEEE Industrial Electronics Magazine2007，1，2：	1
11	Observer-based projective synchronization of fractional systems via a scalar signal: application to hyperchaotic Rossler systems显示文摘	CAFAGNA D GRASSI G	2012	Nonlinear Dynamics2012，68，12：	1
12	Observer-based projective synchronization of fractional systems via a scalar signal:application to hyperchaotic Rossler systems显示文摘	Donato Cafagna Giuseppe Grassi		0，，23：	1
13	Dynamical systems and the arising of cooperation in a Cournot duopoly显示文摘	Cafagna V Coccorese P	2005	Chaos Solitons & Fractals2005，25，3：	1
14	PHEMAbased thin hydrogel films for biomedical applications显示文摘	Giglio E D Cafagna D Giangregorio M M	2011	J Bioactive Compatible Polym2011，26，4：	1
15	Experimental Study of Dynamic Behaviors and Routes to Chaos in DC-DC Boost Converters显示文摘	CAFAGNA D GRASSI G	2005	Chaos Solitons Fractals2005，25，2：	1
16	A statistical investigation about sources of PM in South Italy显示文摘	Amodio M Andriani E Cafagna I	2010	Atmospheric Research2010，98，24：	1
17	Fractional-order systems without equilibria:The first example of hyperchaos and its application to synchronization显示文摘A challenging topic in nonlinear dynamics concerns the study of fractional-order systems without equilibrium points.In particular, no paper has been published to date regarding the presence of hyperchaos in these systems. This paper aims to bridge the gap by introducing a new example of fractional-order hyperchaotic system without equilibrium points. The conducted analysis shows that hyperchaos exists in the proposed system when its order is as low as 3.84. Moreover, an interesting application of hyperchaotic synchronization to the considered fractional-order system is provided.	Donato Cafagna Giuseppe Grassi	2015	Chinese Physics B2015，24，8：	1
18	On the simplest fractional-order memristor-based chaotic system显示文摘	Donato Cafagna Giuseppe Grassi	2012	Nonlinear Dynamics2012，，2：	1
19	Fractional calculus: a mathematical tool from the Past for present engineers显示文摘	Cafagna D	2007	IEEE Industrial Electronics Magazine2007，1，2：	1
20	Characterization and e- valuation of chitosan nanoparticles for dopamine brain delivery 显示文摘	Trapani A De Giglio E Cafagna D	2011	Int J Pharm2011，419，12：	1

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