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Dạng tài liệu:	Bản in
Chỉ số ISBN:	0-8218-1935-6
Ngôn ngữ:	eng
Mã giá:	11DI
Mã MSC:	Đang cập nhật ...
Tác giả:	Dickson, Leonard Eugene
Nhan đề:	History of the theory of numbers
Lần xuất bản:	1
Xuất bản, phát hành:	H : New York, NY , 1966
Số trang:	803;
Kích thước:	24cm

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  020	##	$a0-8218-1935-6
  024	1#	$a0245500 $d0958.11500
  041	##	$aeng
  084	##	$a11DI
  090	##	$cLv5277
  100	1#	$aDickson, Leonard Eugene
  245	##	$aHistory of the theory of numbers.$n2
  250	##	$a1
  260	##	$aH:$bNew York, NY,$c1966
  300	##	$a803;$c24cm
  505	0#	$aChapter I. Polynomial, Pyramidal and Figurate numbers II. Linear Diophantine Equations and Congruences III. Partitions IV. Rational Right Triangles V. Triangles, Quadrilaterals and Tetrahedra VI.Sum of Two Squares VII. Sum of Three Squares VIII. Sum of Four Squares IX. Sum of $n$ Squares X. Numbers of Solutions of Quadratic Congruences in $n$ Unknowns XII. Pell Equation; $ax^2+bx+c$ mad a Square XIII. Further Single Equations of the Second Degree XIV.Squares in Arithmetical or Gemetrical Progression XV. Two or more Linear Functions made Squares XVI. Two Quadratic Functions of one or two unknowns mad Squares XVII. Systems of two Equations of degree two XVIII. Three or more quadratic functions of one or two unknowns mad squares XIX. Systems of three or more equations of onw or two unknowns XX. Quadratic form made an $n$ power XXI. Equations of degree three XXII. Equations of degree four XXIII. Equations of degree n XXIV. Sets of integers with equal sums of like powers XXV. Waring's problem and related results XXVI. Fermat's theorem $ax^r+by^s=cz^t$ and the congruence $x^n+y^n=z^n equiv p$
  520	##	$aThis second volume is a comprehensive treatment of Diophantine analysis. Besides the familiar cases of Diophantine equations, this rubric also covers partitions, representations as a sum of two, three, four or $n$ squares, Waring's problem in general and Hilbert's solution of it, and perfect squares in artihmetical and geometrical progressions. Of course, many important Diophantine equations, such as Pell's equation, and classes of equations, such as quadratic, cubic and quartic equations, are treated in detail. As usual with Dickson, the account is encyclopedic and the references are numerous.
  900	##	1
  911	##	ELIB
  912	##	Converted
  927	##	Sách, chuyên khảo, tuyển tập

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