Serves as collateral reading for people interested in "stability of iterative sequences for fixed points of contractive type mappings". People with interest in fixed point theory will find it a delight to read. Contains many exercises as the reader begins his or her own investigative inquiry.
We consider the relationship between when the r-times composition of two maps commute, and the concepts of coincidence point, weakly compatible mappings, (EA)-property, (EA)-like property, and compatible mappings of type (A), and obtain some higher-order fixed point theorems in the sense of [Clement Ampadu, Fixed Point Theory for Higher-Order Mappings. ISBN: 5800118959925, lulu.com, 2016]
This book serves as collateral reading for people interested in fixed point theorems for contractive mappings. The higher-order version of the Banach contraction principle is investigated in the setting of multiplicative b-metric space as well as other topics including application to graph theory. The book contains many exercises as the reader begins his or her own investigative inquire into fixed point theorems and related topics. Researchers will find it a delight to read. The exercises hold promise for further research ideas, and can lead to thesis of all sorts including at the postdoctoral level
Serves as collateral reading for people interested in fixed point theorems for contractive type mappings. Researchers in fixed point theory and their students will find it a delight to read. Contains many exercises for further exploration. Construction of theorems and proof writing is developed
We examine the relationship between total asymptotically nonexpansive mappings, I-asymptotically quasi-nonexpansive mappings, nonself asymptotically I-nonexpansive mappings; nonself asymptotically nonexpansive mappings, which are inspired by when the Banach contraction is nonexpansive, with respect to when a certain Berinde-type contraction is nonexpansive
In this monograph we have defined the non-self multiplicative version of weakly contractive maps implicitly via the multiplicative C-class and obtained some sufficient conditions that assure the existence and/or uniqueness of the best proximity point in the multiplicative analogue of Metric space, S-Metric Space, and Metric space with Partial Order.
In this monograph we have defined the multiplicative version of weakly contractive mappings implicitly via the multiplicative C-class function and obtained some fixed point theorems for such mappings in the multiplicative analogue of various spaces. A nice feature of this monograph are the (publishable) exercise set, which begs the reader to explore the beautiful connection between weakly contractive mappings, c-class function, and their multiplicative analogue.
We consider the relationship between when the r-times composition of two maps commute, and the concepts of compatible mappings of type (A), faintly compatible mappings, compatible mappings of type (R), compatible mappings of type (P), and compatible mappings of type (K), respectively, and obtain some higher-order fixed point theorems in the sense of [Clement Ampadu, Fixed Point Theory for Higher-Order Mappings. ISBN: 5800118959925, lulu.com, 2016]
The q_T-X family of distributions induced by V is inspired by [Clement Boateng Ampadu, Quantile-Generated Family of Distributions: A New Method for Generating Continuous Distributions, Fundamental Journal of Mathematics and Mathematical Sciences, Volume 9, Issue 1, 2018, Pages 13-34]. This book investigates some properties and applications of a somewhat dual to the EG T-X family of distributions that appeared in [Suleman Nasiru, Peter N. Mwita and Oscar Ngesa, Exponentiated Generalized Transformed-Transformer Family of Distributions, Journal of Statistical and Econometric Methods, vol.6, no.4, 2017, 1-17]. A notable feature of the book are the exercise sets, and the section "Further Developments", which invites the reader to begin his or her own investigative inquiry into quantile generated probability distributions.
The book is suggested as collateral reading for people interested in "fixed point theorems for contractive type mappings". We continue the investigation of the rth-order Hardy Rogers map in the setting of cone metric spaces. Some open problems in the form of exercises are proposed. The reader comes to grasp with the nitty-gritty ideas of pure mathematical modeling in research. Construction of theorems and proof writing is developed. Researchers in fixed point theory and their students will find it a delight to read
The first to present a systematic study of higher-order fixed point theory on partial metric spaces. People working in fixed point theory with interest in partial metric spaces will find it useful in their research and teaching activities with graduate students, post-doctoral faculty, and professors
We examine the connection between the cyclical extension of weakly contractive maps and C-class functions in the multiplicative analogue of Metric space and Partial metric space.
A research-oriented book focusing on fixed point theorems for contractive type mappings inspired by the Hardy-Rogers Map. Contains many exercises, as the reader begins his or her own investigative inquiry. It is one-of-a-kind research monograph, as the reader gets a taste of how to construct and proof their own theorems.
In this monograph we have defined the non-self multiplicative version of weakly contractive maps implicitly via the multiplicative C-class and obtained some sufficient conditions that assure the existence and/or uniqueness of the best proximity point in the multiplicative analogue of Metric space, S-Metric Space, and Metric space with Partial Order.
In this monograph we have defined the multiplicative version of weakly contractive mappings implicitly via the multiplicative C-class function and obtained some fixed point theorems for such mappings in the multiplicative analogue of various spaces. A nice feature of this monograph are the (publishable) exercise set, which begs the reader to explore the beautiful connection between weakly contractive mappings, c-class function, and their multiplicative analogue.
We examine the connection between the cyclical extension of weakly contractive maps and C-class functions in the multiplicative analogue of Metric space and Partial metric space.
We examine the relationship between total asymptotically nonexpansive mappings, I-asymptotically quasi-nonexpansive mappings, nonself asymptotically I-nonexpansive mappings; nonself asymptotically nonexpansive mappings, which are inspired by when the Banach contraction is nonexpansive, with respect to when a certain Berinde-type contraction is nonexpansive
We consider the relationship between when the r-times composition of two maps commute, and the concepts of compatible mappings of type (A), faintly compatible mappings, compatible mappings of type (R), compatible mappings of type (P), and compatible mappings of type (K), respectively, and obtain some higher-order fixed point theorems in the sense of [Clement Ampadu, Fixed Point Theory for Higher-Order Mappings. ISBN: 5800118959925, lulu.com, 2016]
The q_T-X family of distributions induced by V is inspired by [Clement Boateng Ampadu, Quantile-Generated Family of Distributions: A New Method for Generating Continuous Distributions, Fundamental Journal of Mathematics and Mathematical Sciences, Volume 9, Issue 1, 2018, Pages 13-34]. This book investigates some properties and applications of a somewhat dual to the EG T-X family of distributions that appeared in [Suleman Nasiru, Peter N. Mwita and Oscar Ngesa, Exponentiated Generalized Transformed-Transformer Family of Distributions, Journal of Statistical and Econometric Methods, vol.6, no.4, 2017, 1-17]. A notable feature of the book are the exercise sets, and the section "Further Developments", which invites the reader to begin his or her own investigative inquiry into quantile generated probability distributions.
We consider the relationship between when the r-times composition of two maps commute, and the concepts of coincidence point, weakly compatible mappings, (EA)-property, (EA)-like property, and compatible mappings of type (A), and obtain some higher-order fixed point theorems in the sense of [Clement Ampadu, Fixed Point Theory for Higher-Order Mappings. ISBN: 5800118959925, lulu.com, 2016]
This will help us customize your experience to showcase the most relevant content to your age group
Please select from below
Login
Not registered?
Sign up
Already registered?
Success – Your message will goes here
We'd love to hear from you!
Thank you for visiting our website. Would you like to provide feedback on how we could improve your experience?
This site does not use any third party cookies with one exception — it uses cookies from Google to deliver its services and to analyze traffic.Learn More.