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Clinton D Sprott Systems Ode 3 Elhadj Clinton Maps And Julien Quadratic D 2 Zeraoulia Elhadj Julien Maps Quadratic Sprott Systems Zeraoulia

D Sprott Systems Ode 3 Elhadj Clinton Maps And Julien Quadratic D 2 Zeraoulia

Equivalence (diffeomorphism) between structures with: 1 variable with many time delays a couple of variables and no delay takens’ theorem (1981) a generalization of the mandelbrot set equations. Following the principle advent to the rigorous equipment used to show chaos and bifurcations in the two consultant structures, is the examine of the invertible case of the two-d quadratic map, wherein preceding works are orientated toward hénon mapping. 2-d quadratic maps are then categorized into 30 maps with famous formulas.

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Academia. edu is a platform for lecturers to proportion research papers. 2-d quadratic maps and 3-d ode structures: a rigorous approach e-book written through zeraoulia elhadj, julien clinton sprott. examine this e-book the use of google play books app in your pc, android, ios devices. download for offline analyzing, highlight, bookmark or take notes whilst you examine 2-d quadratic maps and 3-d ode systems: a rigorous method. Homes. quadratic polynomials have the following houses, regardless of the form: it’s far an unicritical polynomial, i. e. it has one vital point,; it can be postcritically finite, i. e. the orbit of the important factor can be finite, due to the fact the essential factor is periodic or preperiodic. ; it is a unimodal feature,; it is a rational characteristic,; it is a whole function.

Statistical homes of unimodal maps: the quadratic own family.

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2. real quadratic maps three. degree and capacities 4. statistics of the essential nest 5. sequences of quasisymmetric constants and bushes 6. estimates on time 7. managing hyperbolicity 8. most important theorems appendix: sketch of the evidence of the segment-parameter relation references advent right here we bear in mind the quadratic family, f a = a− x2. For c = -1 the map has attractin length-2 cycle (the left picture above). the second one generation of the map f o2 has attracting fixed factors z three and z four. lyapunov exponent for a non-stop map x n+1 = f(x n ) a small deviation δx o of coordinate x o ends in a small exchange in x 1 δx 1 = f ‘(x o) δx o. for n iterations δx n = δx o ∏ i=0,n-1 f ‘(x i ). then the lyapunov exponent is. 2-d quadratic maps and 3-d ode systems : a rigorous technique / elhadj zeraoulia, julien clinton sprott. locate in nlb library. writer: zeraoulia, elhadj. sprott .

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Open troubles edited by way of elhadj zeraoulia amp julien clinton sprott 2 d quadratic maps and three d ode systems a rigorous d sprott systems ode 3 elhadj clinton maps and julien quadratic d 2 zeraoulia technique by means of elhadj zeraoulia amp . Zeraoulia elhadj, julien clinton sprott. eric weisstein’s world of mathematics. mathworld. wolfram. com. xu, m. chen, g. and tian, y. t. (2001). identifying .

2-d maps and 3-d ode’s: a rigorous advent [with elhadj zeraoulia] (world clinical: singapore, 2010) qa243 z47 2010, isbn 978-981-4307-74-1 elegant chaos: algebraically easy chaotic flows (global scientific: singapore, 2010) qa614. eighty two s67 2010, isbn 978-981-283-881-0 physics demonstrations: a d sprott systems ode 3 elhadj clinton maps and julien quadratic d 2 zeraoulia sourcebook for instructors of physics (university of wisconsin press: madison, 2006, 2015). 2-d quadratic maps and three-d ode systems: a rigorous technique (international in nonlinear science, series a; writer: zeraoulia elhadj; julien clinton sprott .

This book is based on studies at the rigorous proof of chaos and bifurcations in 2-d quadratic maps, specially the invertible case which include the hénon map, and in 3-d ode’s, particularly piecewise linear systems inclusive of the chua’s circuit. similarly, the ebook covers some current works in. 2-d quadratic maps and 3-d ode structures: a rigorous technique: zeraoulia elhadj, julien clinton sprott: 9789814307741: books amazon. ca.

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Academia. edu is a platform for teachers to share research papers. 2-d quadratic maps and 3-d ode systems: a rigorous technique e-book written via zeraoulia elhadj, julien clinton sprott. study this ebook using google play books app on your laptop, android, ios gadgets. download for offline reading, spotlight, bookmark or take notes while you study 2-d quadratic maps and 3-d ode structures: a rigorous technique. 2-d quadratic maps and 3-d ode structures a rigorous d sprott systems ode 3 elhadj clinton maps and julien quadratic d 2 zeraoulia approach elhadj zeraoulia university of tébessa, algeria julien clinton sprott university of wisconsin-madison, united states international medical new jersey 7774 tp. indd 2 • london • singapore • beijing • shanghai • hong kong • ta i p e i • chennai 6/16/10 8:50 am.

Get this from a library! 2-d quadratic maps and 3-d ode systems : a rigorous approach. [elhadj zeraoulia; julien c sprott] -this ebook is primarily based on studies on the rigorous evidence of chaos and bifurcations in 2-d quadratic maps, particularly the invertible case together with the hňon map, and in three-d ode’s, specially piecewise. To be had in: hardcover. this e-book is based on research at the rigorous proof of chaos and bifurcations in 2-d quadratic maps, specially the invertible.

In the end, a rigorous analysis is supplied on the bifurcational phenomena within the piecewise linear chua’s device the usage of both an analytical 2-d mapping and a 1-d approximated poincaré mapping similarly to different analytical strategies. pattern bankruptcy(s) bankruptcy 1: gear for the rigorous proof of chaos and bifurcations (816 kb) contents:. 2-d quadratic maps and 3-d ode structures: a rigorous approach in [hitzl and zele (1985)], sufficient situations for the lifestyles of intervals 1 to six are also given analytically for the area −2 ≤ a ≤ 6, −1 ≤ b ≤ 1, with the willpower of the related bifurcations to solid cycles of two times the length from 2 to 12. 2-d quadratic maps are then labeled into 30 maps with famous formulas. piecewise linear chua’s gadget the use of both an analytical 2-d mapping and a 1-d approximated poincaré mapping in by elhadj zeraoulia, sprott julien clinton . Zeraoulia elhadj (www. arctbds. com) at université de tébessa. zeraoulia julien clinton sprott at college of wisconsin–madison in chapter three a class of the 2-d quadratic is maded into 30 maps with well known formulation. a  .

D Sprott Systems Ode 3 Elhadj Clinton Maps And Julien Quadratic D 2 Zeraoulia

Get this from a library! 2-d quadratic maps and 3-d ode systems : a rigorous method. [elhadj zeraoulia; julien c sprott] -this ebook is primarily based on studies at the rigorous proof of chaos and bifurcations in 2-d quadratic maps, especially the invertible case which includes the hňon map, and in three-d ode’s, specifically piecewise. Doi: 10. 2298/fuee0901105e corpus identity: 5333735. some standards for chaos and no chaos within the quadratic map of the aircraft @inproceedingselhadj2009somecf, title=some standards for chaos and no chaos within the quadratic map of the plane, writer=zeraoulia elhadj and julien clinton sprott, yr=2009 . The mathematics in the back of the quadratic map mirrors that of the gadget of semiconductor lasers. it’s far a simple example of a chaotic gadget that can be synchronized through coupling [4]. by definition, a map f is a generated series xn the usage of a recursion xn+1 = f( xn). f : r mÆ rm. keep in mind the equation of the quadratic map xn+1 = a ( xn) 2. Get this from a library! 2-d quadratic maps and 3-d ode structures : a rigorous technique. [elhadj zeraoulia; julien c sprott].

2-d quadratic maps and three-d ode structures: a rigorous.

Get this from a library! 2-d quadratic maps and three-d ode structures : a rigorous method. [elhadj zeraoulia; julien c sprott]. 2-d quadratic maps and three-d ode structures cover by way of (author):; elhadj zeraoulia (university of tébessa, algeria); and; julien clinton sprott (college of . Laddas ned direkt. köp 2-d quadratic maps and three-d ode structures: a rigorous approach av elhadj elhadj zeraoulia, sprott sprott julien clinton på bokus. com.

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3 2 Sprott D D Quadratic Maps Systems And Zeraoulia Ode Julien Elhadj Clinton Clinton Elhadj Julien Maps Quadratic Sprott Systems Zeraoulia

3 2 Sprott D D Quadratic Maps Systems And Zeraoulia Ode Julien Elhadj Clinton

2-d quadratic maps and three-d ode systems: a bokus.

2d Quadratic Maps And 3d Ode Structures A Rigorous Technique

Get this from a library! 2-d quadratic maps and 3-d ode structures : a rigorous approach. [elhadj zeraoulia; julien c sprott]. Get this from a library! 2-d quadratic maps and three-d ode systems : a rigorous method. [elhadj zeraoulia; julien c sprott].

2. actual quadratic maps 3. measure and capacities four. records of the most important nest five. sequences of quasisymmetric constants and bushes 6. estimates on time 7. handling hyperbolicity 8. foremost theorems appendix: caricature of the evidence of the section-parameter relation references introduction right here we take into account the quadratic circle of relatives, f a = a− x2. 2-d quadratic maps and 3-d ode systems: a rigorous method: zeraoulia elhadj, julien 3 2 sprott d d quadratic maps systems and zeraoulia ode julien elhadj clinton clinton sprott: 9789814307741: books amazon. ca. This e-book is based totally on studies on the rigorous evidence of chaos and bifurcations in 2-d quadratic maps, specifically the invertible case which includes the hénon map, and in 3-d ode’s, specially piecewise linear structures together with the chua’s circuit. similarly, the book covers some current works in. 2-d quadratic maps and 3-d ode systems: a rigorous method ebook written by means of zeraoulia elhadj, julien clinton sprott. study this e-book using google play books app on your computer, android, ios devices. download for offline studying, highlight, bookmark or take notes whilst you examine 2-d quadratic maps and three-d ode systems: a rigorous approach.

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Zeraoulia elhadj (www. arctbds. com) at université de tébessa. zeraoulia julien clinton sprott at college of wisconsin–madison in bankruptcy three a classification of the 2-d quadratic is maded into 30 maps with widely known formulation. a two . Academia. edu is a platform for academics to percentage studies papers. 2-d quadratic maps are then categorised into 30 maps with well-known formulas. piecewise linear chua’s gadget using each an analytical 2-d mapping and a 1-d approximated poincaré mapping in via elhadj zeraoulia, sprott julien clinton .

2-d quadratic maps and three-d ode systems a rigorous approach elhadj zeraoulia university of tébessa, algeria julien clinton sprott college of wisconsin-madison, u.s. world scientific new jersey 7774 tp. indd 2 • london • singapore • beijing • shanghai • hong kong • ta i p e i • chennai 6/sixteen/10 eight:50 am. Following the principle creation to the rigorous equipment used to prove chaos and bifurcations in the two consultant systems, is the observe of the invertible case of the 2-d quadratic map, wherein preceding works are oriented towards hénon mapping. 2-d quadratic maps are then categorised into 30 maps with famous formulation. Laddas ned direkt. köp 2-d quadratic maps and 3-d ode systems: a rigorous method av elhadj elhadj zeraoulia, sprott sprott julien clinton på bokus. com.

Sprott’s books and courses.

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3 2 Sprott D D Quadratic Maps Systems And Zeraoulia Ode Julien Elhadj Clinton

A Few Standards For Chaos And No Chaos Within The Quadratic Map

Open issues edited by way of elhadj zeraoulia amp julien clinton sprott 2 d quadratic maps and 3 d ode structures a rigorous approach by using elhadj zeraoulia amp . Homes. quadratic polynomials have the following residences, irrespective of the form: it’s miles an unicritical polynomial, i. e. it has one crucial factor,; it may be postcritically finite, i. e. the orbit of the vital point may be finite, because the essential factor is periodic or preperiodic. ; it is a unimodal characteristic,; it’s miles a rational feature,; it’s far an entire function. 2-d maps and three-d ode’s: a rigorous advent [with elhadj zeraoulia] (global scientific: singapore, 2010) qa243 z47 2010, isbn 978-981-4307-74-1 stylish chaos: algebraically easy chaotic flows (global clinical: singapore, 2010) qa614. 82 s67 2010, isbn 978-981-283-881-0 physics demonstrations: a sourcebook for instructors of physics (college of wisconsin press: madison, 2006, 2015). Zeraoulia elhadj, julien clinton sprott. eric weisstein’s global of mathematics. mathworld. wolfram. com. xu, m. chen, g. and tian, y. t. (2001). identifying .

2-d quadratic maps and 3-d ode structures: a rigorous technique ebook written with the aid of zeraoulia elhadj, julien clinton sprott. study this book the usage of google play books app on your computer, android, ios devices. down load for offline studying, spotlight, bookmark or take notes whilst you examine 2-d quadratic maps and 3 2 sprott d d quadratic maps systems and zeraoulia ode julien elhadj clinton three-d ode systems: a rigorous approach. The mathematics behind the quadratic map mirrors that of the system of semiconductor lasers. it’s miles a fundamental instance of a chaotic device that can be synchronized through coupling [4]. through definition, a map f is a generated collection xn the use of a recursion xn+1 = f( xn). f : r mÆ rm. take into account the equation of the quadratic map xn+1 = a ( xn) 2.

Get this from a library! 2-d quadratic maps and three-d ode structures : a rigorous technique. [elhadj zeraoulia; julien c sprott] -this ebook is based on studies on the rigorous proof of chaos and bifurcations in 2-d quadratic maps, in particular the 3 2 sprott d d quadratic maps systems and zeraoulia ode julien elhadj clinton invertible case which includes the hňon map, and in 3-d ode’s, mainly piecewise. Equivalence (diffeomorphism) between systems with: 1 variable with many time delays more than one variables and no postpone takens’ theorem (1981) a generalization of the mandelbrot set equations.

2d Quadratic Maps And Threed Ode Structures Global Medical

2-d quadratic maps and three-d ode systems : a rigorous method / elhadj zeraoulia, julien clinton sprott. locate in nlb library. creator: zeraoulia, elhadj. sprott . Get this from a library! 2-d quadratic maps and 3-d ode structures : a rigorous method. [elhadj zeraoulia; julien c sprott] -this e book is based on research on the rigorous proof of chaos and bifurcations in 2-d quadratic maps, especially the invertible case inclusive of the hňon map, and in three-d ode’s, particularly piecewise.

2-d quadratic maps and three-d ode structures cover by means of (creator):; elhadj zeraoulia (university of tébessa, algeria); and; julien clinton 3 2 sprott d d quadratic maps systems and zeraoulia ode julien elhadj clinton sprott (university of . Doi: 10. 2298/fuee0901105e corpus identity: 5333735. a few standards for chaos and no chaos inside the quadratic map of the plane @inproceedingselhadj2009somecf, name=a few standards for chaos and no chaos in the quadratic map of the plane, creator=zeraoulia elhadj and julien clinton sprott, 12 months=2009 .

Subsequently, a rigorous analysis is supplied on the bifurcational phenomena in the piecewise linear chua’s machine the usage of both an analytical 2-d mapping and a 1-d approximated poincaré mapping similarly to other analytical methods. pattern bankruptcy(s) bankruptcy 1: tools for the rigorous evidence of chaos and bifurcations (816 kb) contents:. Academia. edu is a platform for lecturers to proportion studies papers.

2-d quadratic maps and three-d ode structures: a rigorous approach (international in nonlinear technology, series a; creator: zeraoulia elhadj; julien clinton sprott .

For c = -1 the map has attractin length-2 cycle (the left photograph above). the second generation of the map f o2 has attracting constant points z 3 and z four. lyapunov exponent for a non-stop map x n+1 = f(x n ) a small deviation δx o of coordinate x o ends in a small change in x 1 δx 1 = f ‘(x o) δx o. for n iterations δx n = δx o ∏ i=zero,n-1 f ‘(x i ). then the lyapunov exponent is. 2-d quadratic maps and three-d ode systems: a rigorous method in [hitzl and zele (1985)], sufficient situations for the existence of durations 1 to 6 also are given analytically for the area −2 ≤ a ≤ 6, −1 ≤ b ≤ 1, with the dedication of the associated bifurcations to stable cycles of twice the duration from 2 to 12. Available in: hardcover. this e-book is based totally on research at the rigorous proof of chaos and bifurcations in 2-d quadratic maps, specifically the invertible.

2d Quadratic Maps And 3d Ode Systems A Rigorous
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2 D Quadratic Maps And 3 D Ode Systems Elhadj Zeraoulia Sprott Julien Clinton Clinton Elhadj Julien Maps Quadratic Sprott Systems Zeraoulia

2 D Quadratic Maps And 3 D Ode Systems Elhadj Zeraoulia Sprott Julien Clinton

Statistical Properties Of Unimodal Maps The Quadratic Family

Doi: 10. 2298/fuee0901105e corpus id: 5333735. some criteria for chaos and no chaos in the quadratic map of the plane @inproceedings{elhadj2009somecf, title={some criteria for chaos and no chaos in the quadratic map of the plane}, author={zeraoulia elhadj and julien clinton sprott}, year={2009} }. 2-d quadratic maps and 3-d ode systems cover by (author):; elhadj zeraoulia (university of tébessa, algeria); and; julien clinton sprott (university of . Zeraoulia elhadj, julien clinton sprott. eric weisstein’s world of mathematics. mathworld. wolfram. com. xu, m. chen, g. and tian, y. t. (2001). identifying . 2-d quadratic maps are then classified into 30 maps with well-known formulas. piecewise linear chua’s system using both an analytical 2-d mapping and a 1-d approximated poincaré mapping in by elhadj zeraoulia, sprott julien clinton .

Get this from a library! 2-d quadratic maps and 3-d ode systems : a rigorous approach. [elhadj zeraoulia; julien c sprott] -this book is based on research on the rigorous proof of chaos and bifurcations in 2-d quadratic maps, especially the invertible case such as the hňon map, and in 3-d ode’s, especially piecewise. 2-d quadratic maps and 3-d ode systems: a rigorous approach (world in nonlinear science, series a; author: zeraoulia elhadj; julien clinton sprott . 2 d quadratic maps and 3 d ode systems elhadj zeraoulia sprott julien clinton Get this from a library! 2-d quadratic maps and 3-d ode systems : a rigorous approach. [elhadj zeraoulia; julien c sprott] -this book is based on research on the rigorous proof of chaos and bifurcations in 2-d quadratic maps, especially the invertible case such as the hňon map, and in 3-d ode’s, especially piecewise.

2d Quadratic Maps And 3d Ode Systems World Scientific

2-d quadratic maps and 3-d ode systems: a rigorous approach in [hitzl and zele (1985)], sufficient conditions for the existence of periods 1 2 d quadratic maps and 3 d ode systems elhadj zeraoulia sprott julien clinton to 6 are also given analytically for the region −2 ≤ a ≤ 6, −1 ≤ b ≤ 1, with the determination of the associated bifurcations to stable cycles of twice the period from 2 to 12. Available in: hardcover. this book is based on research on the rigorous proof of chaos and bifurcations in 2-d quadratic maps, especially the invertible.

2-d quadratic maps and 3-d ode systems: a rigorous approach ebook written by zeraoulia elhadj, julien clinton sprott. read this book using google play books app on your pc, android, ios devices. download for offline reading, highlight, bookmark or take notes while you read 2-d quadratic maps and 3-d ode systems: a rigorous approach. Finally, a rigorous analysis is provided on the bifurcational phenomena in the piecewise linear chua’s system using both an analytical 2-d mapping and a 1-d approximated poincaré mapping in addition to other analytical methods. sample chapter(s) chapter 1: tools for the rigorous proof of chaos and bifurcations (816 kb) contents:. For c = -1 the map has attractin period-2 cycle (the left picture above). the second iteration of the map f o2 has two attracting fixed points z 3 and z 4. lyapunov exponent for a continuous map x n+1 = f(x n ) a small deviation δx o of coordinate x o leads to a small change in x 1 δx 1 = f ‘(x o) δx o. for n iterations δx n = δx o ∏ i=0,n-1 f ‘(x i ). then the lyapunov exponent is. 2-d quadratic maps and 3-d ode systems: a rigorous approach ebook written by zeraoulia elhadj, julien clinton sprott. read this book using google play books app on your pc, android, ios devices. download for offline reading, highlight, bookmark or take notes while you read 2-d quadratic maps and 3-d ode systems: a rigorous approach.

Pdf Quadratic Maps Of The Plane Tutorial And Review

2d Quadratic Maps And 3d Ode Systems A Bokus

Some Criteria For Chaos And No Chaos In The Quadratic Map

Open problems edited by elhadj zeraoulia amp julien clinton sprott 2 d quadratic maps and 3 d ode systems a rigorous approach by elhadj zeraoulia amp . 2-d quadratic maps and 3-d ode systems a rigorous approach elhadj zeraoulia university of tébessa, algeria julien clinton sprott university of wisconsin-madison, usa world scientific new jersey 7774 tp. indd 2 • london • singapore • beijing • shanghai • hong kong • ta i p e i • chennai 6/16/10 8:50 am.

2d Quadratic Maps And 3d Ode Systems World Scientific

Properties. quadratic polynomials have the following properties, regardless of the form: it is an unicritical polynomial, i. e. it has one critical point,; it can be postcritically finite, i. e. the orbit of the critical point can be finite, because the critical point is periodic or preperiodic. ; it is a unimodal function,; it is a rational function,; it is an entire function. Equivalence (diffeomorphism) between systems with: 1 variable with many time delays multiple variables and no delay takens’ theorem (1981) a generalization of the mandelbrot set equations. Following the main introduction to the rigorous tools used to prove chaos and bifurcations in the two representative systems, is the study of the invertible case of the 2-d quadratic map, where previous works are oriented toward hénon mapping. 2-d quadratic maps are then classified into 30 maps with well-known formulas.

2 D Quadratic Maps And 3 D Ode Systems Elhadj Zeraoulia Sprott Julien Clinton

The mathematics behind the quadratic map mirrors that of the system of semiconductor lasers. it is a basic example of a chaotic system that can be synchronized through coupling [4]. by definition, a map f is a generated sequence xn using a recursion xn+1 = f( xn). f : r mÆ rm. consider the equation of the quadratic map xn+1 = a ( xn) 2. Zeraoulia elhadj (www. arctbds. com) at université de tébessa. zeraoulia julien clinton sprott at university of wisconsin–madison in chapter 3 a classification of the 2-d quadratic is maded into 30 maps with well known formulas. a two . Laddas ned direkt. köp 2-d quadratic maps and 3-d ode systems: a rigorous approach av elhadj elhadj zeraoulia, sprott sprott julien clinton på bokus. com.

2d Quadratic Maps And 3d Ode Systems World Scientific

Academia. edu is a platform for academics to share research papers. 2. real quadratic maps 3. measure and capacities 4. statistics of the principal nest 5. sequences of quasisymmetric constants and trees 6. estimates on time 7. dealing with hyperbolicity 8. main theorems appendix: sketch of the 2 d quadratic maps and 3 d ode systems elhadj zeraoulia sprott julien clinton proof of the phase-parameter relation references introduction here we consider the quadratic family, f a = a− x2. 2-d quadratic maps and 3-d ode systems: a rigorous approach: zeraoulia elhadj, julien clinton sprott: 9789814307741: books amazon. ca. 2-d quadratic maps and 3-d ode systems : a rigorous approach / elhadj zeraoulia, julien clinton sprott. find in nlb library. creator: zeraoulia, elhadj. sprott .

2-d maps and 3-d ode’s: a rigorous introduction [with elhadj zeraoulia] (world scientific: singapore, 2010) qa243 z47 2010, isbn 978-981-4307-74-1 elegant chaos: algebraically simple chaotic flows (world scientific: singapore, 2010) qa614. 82 s67 2010, isbn 978-981-283-881-0 physics demonstrations: a sourcebook for teachers of physics (university of wisconsin press: madison, 2006, 2015). Get this from a library! 2-d quadratic maps and 3-d ode systems : a rigorous approach. [elhadj zeraoulia; julien c sprott]. This book is based on research on the rigorous proof of chaos and bifurcations in 2-d quadratic maps, especially the invertible case such as the hénon map, and in 3-d ode’s, 2 d quadratic maps and 3 d ode systems elhadj zeraoulia sprott julien clinton especially piecewise linear systems such as the chua’s circuit. in addition, the book covers some recent works in.

Pdf 2d Quadratic Maps And 3d Ode Systems A Rigorous