mathematica-journal.com Report : Visit Site


  • Ranking Alexa Global: # 1,226,253

    Server:Apache...

    The main IP address: 140.177.205.54,Your server United States,Champaign ISP:Wolfram Research Inc.  TLD:com CountryCode:US

    The description :free articles on all aspects of mathematica. for users at all levels of proficiency to use mathematica more effectively. news about products and events....

    This report updates in 29-Aug-2018

Created Date:1998-04-16
Changed Date:2017-03-07

Technical data of the mathematica-journal.com


Geo IP provides you such as latitude, longitude and ISP (Internet Service Provider) etc. informations. Our GeoIP service found where is host mathematica-journal.com. Currently, hosted in United States and its service provider is Wolfram Research Inc. .

Latitude: 40.112537384033
Longitude: -88.246276855469
Country: United States (US)
City: Champaign
Region: Illinois
ISP: Wolfram Research Inc.

HTTP Header Analysis


HTTP Header information is a part of HTTP protocol that a user's browser sends to called Apache containing the details of what the browser wants and will accept back from the web server.

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Date:Tue, 28 Aug 2018 20:54:52 GMT
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DNS

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HtmlToText

integrator functions mathworld wolfram science more » wolfram research » news and events » documentation center » numb3rs » demonstrations » library archive » worldwide web store » wolfram forums » wolfram blog » stephen wolfram » tones » wolfram|alpha » current articles archives about submit article mathematica resources current articles: volume 20 improving the kruskal—katona bounds for complete subgraphs of a graph » nb cdf pdf -- robert cowen -- published july 30, 2018 -- dx.doi.org/doi:10.3888/tmj.20-6 an important problem in graph theory is to find the number of complete subgraphs of a given size in a graph. if the graph is very large, it is usually only possible to obtain upper bounds for these numbers based on the numbers of complete subgraphs of smaller sizes. the kruskal – katona bounds are often used for these calculations. we investigate these bounds in specific cases and study how they might be improved. read more » computational aspects of quaternionic polynomials » nb cdf pdf part ii: root-finding methods -- m. irene falcão, fernando miranda, ricardo severino, m. joana soares -- published july 1, 2018 -- dx.doi.org/doi:10.3888/tmj.20-5 this article explores the numerical mathematics and visualization capabilities of mathematica in the framework of quaternion algebra. in this context, we discuss computational aspects of the recently introduced newton and weierstrass methods for finding the roots of a quaternionic polynomial. read more » computational aspects of quaternionic polynomials » nb cdf pdf part i: manipulating, evaluating and factoring -- m. irene falcão, fernando miranda, ricardo severino, m. joana soares -- published may 4, 2018 -- dx.doi.org/doi:10.3888/tmj.20-4 this article discusses a recently developed mathematica tool – – a collection of functions for manipulating, evaluating and factoring quaternionic polynomials. relies on the package , which is available for download at w3.math.uminho.pt/quaternionanalysis . read more » the modular group » nb cdf pdf a finitely generated group with interesting subgroups -- paul r. mccreary, teri jo murphy, christan carter -- published march 26, 2018 -- dx.doi.org/doi:10.3888/tmj.20-3 the action of m ö bius transformations with real coefficients preserves the hyperbolic metric in the upper half-plane model of the hyperbolic plane. the modular group is an interesting group of hyperbolic isometries generated by two m ö bius transformations, namely, an order-two element and an element of infinite order . viewing the action of the group elements on a model of the hyperbolic plane provides insight into the structure of hyperbolic 2-space. animations provide dynamic illustrations of this action. read more » symbolic solutions of simultaneous first-order pdes in one unknown » nb cdf pdf -- célestin wafo soh -- published february 26, 2018 -- dx.doi.org/doi:10.3888/tmj.20-2 we propose and implement an algorithm for solving an overdetermined system of partial differential equations in one unknown. our approach relies on the bour – mayer method to determine compatibility conditions via jacobi – mayer brackets. we solve compatible systems recursively by imitating what one would do with pen and paper: solve one equation, substitute its solution into the remaining equations, and iterate the process until the equations of the system are exhausted. the method we employ for assessing the consistency of the underlying system differs from the traditional use of differential gr ö bner bases, yet seems more efficient and straightforward to implement. read more » a beginner’s guide to solving sudoku puzzles by computer » nb cdf pdf -- robert cowen -- published january 25, 2018 -- dx.doi.org/doi:10.3888/tmj.20-1 we simultaneously introduce effective techniques for solving sudoku puzzles and explain how to implement them in mathematica. the hardest puzzles require some guessing, and we include a simple backtracking technique that solves even the hardest puzzles. the programming skills required are kept at a minimum. read more » © 2018 the mathematica journal wolfram research rss bookmark tmj now free the mathematica journal the mathematica journal publishes articles on all aspects of mathematica. its goal is to inform and excite the mathematica community and to enable readers at all levels of proficiency to use mathematica more effectively. what do you think about the new journal website? » new in the wolfram blog wolfram demonstrations project 11770 free interactive demonstrations browse topics » upcoming wolfram u courses view more » wolfram mathematica book featured mathematica book idea makers: personal perspectives on the lives & ideas of some notable people an elementary introduction to the wolfram language, second edition hands-on start to wolfram mathematica and programming with the wolfram language mathematica beyond mathematics: the wolfram language in the real world view more »

URL analysis for mathematica-journal.com


http://www.mathematica-journal.com/back-issues
http://www.mathematica-journal.com/data/uploads/2018/03/mccreary.pdf
http://www.mathematica-journal.com/data/uploads/2018/05/miranda-1.nb
http://www.mathematica-journal.com/about
http://www.mathematica-journal.com/data/uploads/2018/02/soh.pdf
http://www.mathematica-journal.com/2018/07/computational-aspects-of-quaternionic-polynomials-2/
http://www.mathematica-journal.com/2018/01/a-beginners-guide-to-solving-sudoku-puzzles-by-computer/
http://www.mathematica-journal.com/data/uploads/2018/02/soh.cdf
http://www.mathematica-journal.com/feed
http://www.mathematica-journal.com/data/uploads/2018/06/miranda-2.pdf
http://www.mathematica-journal.com/data/uploads/2018/03/mccreary.cdf
http://www.mathematica-journal.com/2018/05/computational-aspects-of-quaternionic-polynomials/
http://www.mathematica-journal.com/data/uploads/2018/05/miranda-1.cdf
http://www.mathematica-journal.com/data/uploads/2018/06/miranda-2.nb
http://www.mathematica-journal.com/data/uploads/2018/01/cowen.pdf

Whois Information


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Domain Name: MATHEMATICA-JOURNAL.COM
Registry Domain ID: 1118047_DOMAIN_COM-VRSN
Registrar WHOIS Server: whois.godaddy.com
Registrar URL: http://www.godaddy.com
Updated Date: 2017-03-07T19:51:28Z
Creation Date: 1998-04-16T04:00:00Z
Registry Expiry Date: 2019-04-15T04:00:00Z
Registrar: GoDaddy.com, LLC
Registrar IANA ID: 146
Registrar Abuse Contact Email: [email protected]
Registrar Abuse Contact Phone: 480-624-2505
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