المرجع الالكتروني للمعلوماتية
المرجع الألكتروني للمعلوماتية

الرياضيات
عدد المواضيع في هذا القسم 9761 موضوعاً
تاريخ الرياضيات
الرياضيات المتقطعة
الجبر
الهندسة
المعادلات التفاضلية و التكاملية
التحليل
علماء الرياضيات

Untitled Document
أبحث عن شيء أخر


Edwin Bailey Elliott  
  
103   12:49 مساءً   date: 22-2-2017
Author : T W Chaundy
Book or Source : Edwin Bailey, Dictionary of National Biography 1931-1940
Page and Part : ...


Read More
Date: 3-3-2017 170
Date: 25-2-2017 31
Date: 3-3-2017 152

Born: 1 June 1851 in Oxford, England

Died: 21 July 1937 in Oxford, England


Edwin Elliott's father was Edwin Litchfield Elliot. He was educated at Magdalen School in Oxford then, in 1869, he entered Magdalen College of the University of Oxford to study mathematics. After outstanding achievements at university, Elliott became a Fellow and Mathematical Tutor of Queen's College, Oxford, in 1874.

In addition to his Fellowship at Queen's College, Elliott was appointed a lecturer in mathematics at Corpus Christi College in Oxford in 1884. These appointments came to an end in 1892 when Elliott became the first Waynflete professor of Pure Mathematics. This chair was named after William of Waynflete, the English lord chancellor and bishop of Winchester who founded Magdalen College in the 15th century. The Waynflete chair came with a Fellowship at Magdalen College so Elliott was again attached to his old College. One year after being appointed to the Waynflete Chair of Pure Mathematics, Elliot married Charlotte Amelia Mawer.

Elliott held the Waynflete chair for 29 years until his retirement in 1921. During this time he was much involved with the London Mathematical Society, being President of the Society from 1896 to 1898. A few years before this, in 1891, he had been honoured by being elected a Fellow of the Royal Society. As Chaundy writes in [2]:-

Elliott's mathematical life circulated round the twin foci of Oxford and London. Besides his work in formal teaching and lecturing at Oxford, he was one of the founders (1888) of the Oxford Mathematical Society, its first secretary, and later its president.

His mathematical work included algebra, algebraic geometry, synthetic geometry, elliptic functions and the theory of convergence. However his most important contribution was the book An introduction to the algebra of quantics which was first published in 1895. This work was a major contribution to invariant theory.

In the book Elliott presented a wealth of material on invariant theory which had been developed on the Continent of Europe, but he presented it in a style which was more familiar to English mathematicians familiar with the work of Cayley and Sylvester. It was a popular book and, in 1913, Elliott published a secondrevised edition.

His contributions to teaching at Oxford are described in [1]:-

As a teacher he found his chief satisfaction in being of use to others, and was unsparing in his help and encouragement, not only of his more promising pupils but to some very poor mathematicians.

All ageing mathematicians should be particularly pleased to learn that a second piece of work by Elliott, which was again of major importance, was his contribution to the theory of integral equations which he made after he retired. In fact he was aged 77 when he produced these important results.

In [2] his work is described as:-

... like all good mathematics .. distinguished by simplicity and naturalness, surprising results being often achieved by the exploitation, with real insight, of ideas in themselves elementary.

Elliott wrote well and he always produced clear rigorous arguments. He could not abide sloppy mathematics and anyone producing hand-waving proofs was likely to be severely criticised by him. He was not only critical of others, in many ways he was his own hardest critic.

Outside mathematics, Elliott had many interests. Music, natural history and literature were all high on his list of hobbies. However these were often more than mere hobbies. For example he founded the oldest literary society in Queen's College.

Chaundy, in [2], describes him as:-

... modest and retiring, hesitant in speech, unfailing in helpfulness to others, a much loved man.

It is fair to say, however, that his impact in the development of mathematics was less than might be expected of someone of his great mathematical gifts. This is almost certainly because he was a rather old-fashioned mathematician whose work:-

... looked back to a closing epoch. It was typically English, it could be called Victorian; it lacked sympathy with more recent developments, but it had honesty and dignity...


 

  1. Obituary in The Times  (http://www-groups.dcs.st-and.ac.uk/~history/Obits/Elliott.html)]

Articles:

  1. T W Chaundy, Elliott, Edwin Bailey, Dictionary of National Biography 1931-1940 (London, 1949), 257-258.
  2. Edwin Bailey Elliott, The Times (23 July, 1937).

 




الجبر أحد الفروع الرئيسية في الرياضيات، حيث إن التمكن من الرياضيات يعتمد على الفهم السليم للجبر. ويستخدم المهندسون والعلماء الجبر يومياً، وتعول المشاريع التجارية والصناعية على الجبر لحل الكثير من المعضلات التي تتعرض لها. ونظراً لأهمية الجبر في الحياة العصرية فإنه يدرّس في المدارس والجامعات في جميع أنحاء العالم. ويُعجب الكثير من الدارسين للجبر بقدرته وفائدته الكبيرتين، إذ باستخدام الجبر يمكن للمرء أن يحل كثيرًا من المسائل التي يتعذر حلها باستخدام الحساب فقط.وجاء اسمه من كتاب عالم الرياضيات والفلك والرحالة محمد بن موسى الخورازمي.


يعتبر علم المثلثات Trigonometry علماً عربياً ، فرياضيو العرب فضلوا علم المثلثات عن علم الفلك كأنهما علمين متداخلين ، ونظموه تنظيماً فيه لكثير من الدقة ، وقد كان اليونان يستعملون وتر CORDE ضعف القوسي قياس الزوايا ، فاستعاض رياضيو العرب عن الوتر بالجيب SINUS فأنت هذه الاستعاضة إلى تسهيل كثير من الاعمال الرياضية.

تعتبر المعادلات التفاضلية خير وسيلة لوصف معظم المـسائل الهندسـية والرياضـية والعلمية على حد سواء، إذ يتضح ذلك جليا في وصف عمليات انتقال الحرارة، جريان الموائـع، الحركة الموجية، الدوائر الإلكترونية فضلاً عن استخدامها في مسائل الهياكل الإنشائية والوصف الرياضي للتفاعلات الكيميائية.
ففي في الرياضيات, يطلق اسم المعادلات التفاضلية على المعادلات التي تحوي مشتقات و تفاضلات لبعض الدوال الرياضية و تظهر فيها بشكل متغيرات المعادلة . و يكون الهدف من حل هذه المعادلات هو إيجاد هذه الدوال الرياضية التي تحقق مشتقات هذه المعادلات.