「mathematical」の共起表現一覧(1語右で並び替え)6ページ目
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tlas of Tamil Nadu State of India including | mathematical models, details of hydraulic structures, am |
requencies for the operator to use based on | mathematical models. |
users to create financial, statistical and | mathematical models. |
of states, they may be described in precise | mathematical models. |
t be considered, in addition to traditional | mathematical models. |
First Class in | Mathematical Moderations and Finals. |
The prize is awarded for a | mathematical monograph of an expository nature presentin |
It was published in the American | Mathematical Monthly in 1938, and proved by Dutch mathem |
as contributions to science by the American | Mathematical Monthly ... |
He was an Associate Editor of the American | Mathematical Monthly and the Editor-in-Chief of the Math |
n to a problem on traffic control, American | Mathematical Monthly, 46:281-283, 1939. |
The American | Mathematical Monthly, 88(7), 485-494. |
provided to problems posed in the American | Mathematical Monthly. |
Elementary Problems section of the American | Mathematical Monthly. |
developed | mathematical morphology tools for segmentation and label |
ding, histogram manipulation, segmentation, | mathematical morphology, and color image processing. |
This method is similar to the | mathematical Multiplication principle. |
to found his own journal, The Analyst, or, | Mathematical Museum, but in both the 1808 and 1814 attem |
awarded a Guggenheim Fellowship for work on | mathematical narrative. |
Due to the algorithmic and | mathematical nature of these three concepts, ASM models |
The group is also heading a | mathematical network in modelling, estimation and contro |
MathJax can display | mathematical notation written in LaTeX or MathML markup. |
Z is based on the standard | mathematical notation used in axiomatic set theory, lamb |
Design Science, that allows the creation of | mathematical notation for word processors (Microsoft Wor |
ing documentation from source code, writing | mathematical notation or highlighting source code). |
holars do give representations using modern | mathematical notation of the formulas that correspond to |
application, a user can create equations in | mathematical notation and use them in documents or web p |
In modern | mathematical notation this is equal to |
MathType - Create | mathematical notation for word processing, web pages, de |
This operator is also used in ASCII-based | mathematical notation to represent "less than, equal to |
MLwiN represents multilevel models using | mathematical notation including Greek letters and multip |
This is partly due to the complexity of | mathematical notation, and partly to the limitations of |
first to introduce live editing of typeset | mathematical notation, combined with its automatic compu |
In | mathematical notation, the type of the function id is , |
pports the subset of LaTeX used to describe | mathematical notation. |
hundreds of other applications to work with | mathematical notation. |
port and concrete syntax that is similar to | mathematical notation. |
An Addressless Coding Scheme based on | Mathematical notation. |
details, where convenient, or with compact | mathematical notation. |
In | mathematical notation; |
Cajori, Florian A History of | Mathematical Notations New York: Cosimo (2007) ISBN 1-60 |
Even today his History of | Mathematical Notations (1928-29) has been described as " |
oofs shorter, by development of appropriate | mathematical notations; |
Mathematical note: In this article, the abstract index n | |
are (gratis, but not libre), closed source, | mathematical notebook program similar to Mathcad. |
Ramanujan's only recommendation was his | mathematical notebooks, which are preserved in the Madra |
rgreen, Colorado, and generated 44 pages of | mathematical notes on the risk problem. |
eb does differentiate his idea from that of | mathematical notions in chaos theory, e.g. the butterfly |
In | mathematical number theory and computer science, a Morto |
nderstood that the various terms refer to a | mathematical object and not the corresponding semiotic s |
hy of mathematics, finitism proposes that a | mathematical object (i.e. a well defined abstract entity |
al ellipsoids can be defined by a tensor, a | mathematical object which allows the definition of magni |
S. W. MacDowell and Freydoon Mansouri) is a | mathematical object (an action) that is used to derive E |
above, concerning the non-existence of some | mathematical object. |
an ambient space is the space surrounding a | mathematical object. |
elbrot coined the term fractal, some of the | mathematical objects he presented in The Fractal Geometr |
d by John Backus in his work on programs as | mathematical objects, the other being value-level progra |
Music: A | Mathematical Offering, p.232-233. |
In 1974 Paul Zeitz won the USA | Mathematical Olympiad (USAMO) and was a member of the fi |
mmar School, competing in the International | Mathematical Olympiad in 1994 and 1995. |
He won 2 silver medals at International | Mathematical Olympiad (IMO) in 1984 and 1985. |
1968, Cocks won Silver at the International | Mathematical Olympiad while at Manchester Grammar School |
Third place tie in the first USA | Mathematical Olympiad (1972) |
er of the British team in the International | Mathematical Olympiad in 1981: he later led the team in |
th Meet in 1994 and co-founded the Bay Area | Mathematical Olympiad in 1999. |
mmar School, competing in the International | Mathematical Olympiad in 1975, and King's College, Cambr |
's first participation at the International | Mathematical Olympiad in Washington, DC, USA in 1981, ea |
International | Mathematical Olympiad) and nationally (i.e. |
o win four gold medals at the International | Mathematical Olympiad, culminating in full-marks at the |
silver and 2 bronze medals in International | Mathematical Olympiad, 1 gold medal in International Phy |
998 Durov participated in the International | Mathematical Olympiad, winning a gold medal in every of |
rnational Chemistry Olympiad, International | Mathematical Olympiad, International Physics Olympiad, a |
he USSR team competing in the International | Mathematical Olympiad, an international competition for |
l with a perfect score at the International | Mathematical Olympiad. |
ring his participation in the International | Mathematical Olympiad. |
the six-person US team to the International | Mathematical Olympiad. |
g three perfect papers at the International | Mathematical Olympiad: Toronto, Canada (1995); Bombay, I |
also devised problems for secondary school | mathematical olympiads run by the university where he ta |
competed in the 1966 and 1967 International | Mathematical Olympiads, winning a bronze medal in 1967. |
took part in the first three International | Mathematical Olympiads, winning two gold medals. |
D. Fuchs, S. Tabachnikov, | Mathematical Omnibus: Thirty Lectures on Classic Mathema |
To solve complex systems, external complex | mathematical operations are needed. |
, Pixel Bender can also be used for general | mathematical operations which would benefit from the har |
Since PostScript uses RPN style for | mathematical operations, the argument to pst-plot must b |
tandard library provides strong support for | mathematical operations, I/O, persistence, thread contro |
ted data can be processed with a variety of | mathematical operations, either manually or in automated |
ic macros that can be used for a variety of | mathematical operations. |
plements solutions that contain elements of | mathematical optimisation and are used in supply chain p |
rom 1951-1960) who developed techniques for | mathematical optimisation |
MINOS is a linear and nonlinear | mathematical optimization solver that runs with TOMLAB, |
Mathematical optimization | |
a software package for solving large scale | mathematical optimization problems. |
Himmelblau's function, In | mathematical optimization |
An integer programming problem is a | mathematical optimization or feasibility program in whic |
ally constraint, conic and convex nonlinear | mathematical optimization problems. |
In | mathematical optimization, Bland's rule (also known as B |
n mathematician with major contributions in | mathematical optimization. |
of puzzles in the game, most requiring some | mathematical or logic skills, with some memory challenge |
is, with less treatment given to the higher | mathematical or derivative aspects of the subject. |
academics or graduate students involved in | mathematical or scientific research within the Universit |
sonal interview, and interest in a science, | mathematical or engineering career, and focus their clas |
lly models of the time-evolution of complex | mathematical or physical processes. |
are equivalent to the root or nth root of a | mathematical or logical variable. |
From a | mathematical, or mathematical biology viewpoint an inter |
recursion is a form of recursion where two | mathematical or computational functions are defined in t |
Contrary to | mathematical or physical theories about space and time, |
Black-bag cryptanalysis is in contrast to a | mathematical or technical cryptanalytic attack. |
In | mathematical order theory, an order-embedding is a speci |
The Fibonacci Association is a | mathematical organization that specializes in the Fibona |
r-in-chief of the journal Computational and | Mathematical Organization Theory. |
r-in-chief of the journal Computational and | Mathematical Organization Theory. |
a year of architectural design based on the | mathematical orientations of Stonehenge. |
states that "his place in the 20th-century | mathematical pantheon is a matter of some controversy be |
for the board of longitude, and two of his | mathematical papers were presented to the Royal Society, |
Ferrers (ed.), | Mathematical papers of the late George Green, 1871 |
The Lahun | Mathematical Papyri are a collection of mathematical tex |
It is a well-known | mathematical papyri along with the Rhind Mathematical Pa |
It is one of the two well-known | Mathematical Papyri along with the Moscow Mathematical P |
The Lahun | Mathematical Papyri (also known as the Kahun Mathematica |
sign of pyramids has been obtained from two | mathematical papyri; the Rhind Mathematical Papyrus in t |
there are a number of examples from the two | mathematical papyrii, which date to the Middle Kingdom t |
The Moscow | Mathematical Papyrus is older than the Rhind Mathematica |
The Rhind | Mathematical Papyrus (RMP) (also designated as: papyrus |
cluding such priceless relics as the Moscow | Mathematical Papyrus, the Story of Wenamun, and various |
The Rhind Papyrus is larger than the Moscow | Mathematical Papyrus, while the latter is older than the |
stem in ancient mathematics, see the Moscow | Mathematical Papyrus, dating from circa 1800 BC. |
xample is perhaps problem 56 from the Rhind | Mathematical Papyrus. |
is table of fractions is given in the Rhind | Mathematical Papyrus. |
s problem resembles problem 42 of the Rhind | Mathematical Papyrus. |
de much less detail than those in the Rhind | Mathematical Papyrus. |
teen years old, received some help from his | mathematical parent. |
lbasutras in the Vedic literature, with the | mathematical parts of Jaina Canonical works and of the H |
eave no doubt that the Baraita, even in its | mathematical parts, was founded on the Bible; whereas th |
lifa claimed he had discovered an intricate | mathematical pattern when he placed the original Arabic |
In New Scientist, Zeeya Merali reports "Is | mathematical pattern the theory of everything?" |
He is highly interested in | mathematical pedagogy, and is a vocal critic of the "cal |
Mike Lesser (born 1943 in London) is a | mathematical philosopher and political activist. |
Russell in his 1920 Introduction to | Mathematical Philosophy devotes an entire chapter to "Th |
She worked chiefly in logic and | mathematical philosophy, writing a primer on the subject |
(i.e. the divisions of [1] Humanities, [2] | Mathematical, Physical and Life Sciences [3] Medical Sci |
Proceedings: | Mathematical, Physical and Engineering Sciences, Volume |
bruary 23, 1963) was an influential Italian | mathematical physicist and civil engineer of the 20th ce |
Critchfield (1910 - 12 February 1994) was a | mathematical physicist who was chosen by J. Robbert Oppe |
ly after 1807 by the father of 19th-century | mathematical physicist George Green, whose name was also |
Peter Goddard (born 3 September 1945) is a | mathematical physicist who works in string theory and co |
The | mathematical physicist Willard Gibbs cited these results |
London, where he was supervised by renowned | mathematical physicist Sir Harrie Massey, and earned his |
Louise Ann Dolan is an American | mathematical physicist and professor of physics at the U |
, 1881 - September 5, 1948) was an American | mathematical physicist and physical chemist who was an a |
From 1943 to 1945, Booth worked as a | mathematical physicist in the X-ray team at the British |
He was married to mathematician and | mathematical physicist Yvonne Choquet-Bruhat. |
Sir Roger, born 1931, | mathematical physicist (with whom Lionel co-authored pap |
ts of essential aperiodic tiles isolated by | mathematical physicist Roger Penrose. |
7 June - John Sealy Townsend, | mathematical physicist (d.1957). |
April 1929 - 16 August 1995) was an English | mathematical physicist and mathematician, best known for |
tical physics, a Penrose diagram (named for | mathematical physicist Roger Penrose) is a two-dimension |
He is married to Rukmini Dey, a | mathematical physicist at HRI. |
Louis Michel was a French | mathematical physicist at IHES. |
omson, 1st Baron Kelvin, Irish-born British | mathematical physicist and engineer |
vember 1929 - 30 August 2008) was a British | Mathematical Physicist famous for his contributions to t |
and formerly the property of the exceptioal | mathematical physicist Arthur_Schuster. |
He then obtained a job as a | Mathematical Physicist at the British Rayon Research Ass |
he scientist Lionel Penrose, brother of the | mathematical physicist Roger Penrose, and brother of che |
t Glimm (born 24 March 1934) is an American | mathematical physicist, and Professor at the State Unive |
nk (6 February 1916 - 3 October 2006) was a | mathematical physicist, best known for his work on the n |
1933 in Gelsenkirchen, Germany) is a German | mathematical physicist, currently a visiting professor i |
sholm (born 26 November 1926) is an English | mathematical physicist. |
rn November 30, 1969 in Como) is an Italian | mathematical physicist. |
article is about John C. Baez, the American | mathematical physicist. |
inen is a Finnish applied mathematician and | mathematical physicist. |
a, February 8, 1966) was a Russian-American | mathematical physicist. |
e most important Italian mathematicians and | mathematical physicists: a partial list of them is repor |
in experimental physics in 1948, and one in | mathematical physics a year later. |
made important and advance contributions in | Mathematical physics as well as work on the theory of re |
troduction of the "Continental" approach to | mathematical physics of Jean Baptiste Joseph Fourier. |
The Partial Differential Equations of | Mathematical Physics (1927) (posthumous, with a second e |
1999 Dannie Heineman Prize for | Mathematical Physics with Barry M. McCoy and Tai Tsun Wu |
Mathematical Physics | |
ometry has been of increasing importance to | mathematical physics due to Einstein's general relativit |
In | mathematical physics FRG was used to prove renormalizabi |
thematician, known for his contributions to | mathematical physics and probability theory. |
Turok has worked in a number of areas of | mathematical physics and early universe physics, focusin |
he Franklin Institute “for contributions to | mathematical physics and early creative combinations of |
During 1895-1896 he was instructor in | mathematical physics at the University of Chicago, after |
e was a professor of physical chemistry and | mathematical physics at the California Institute of Tech |
of topics ranging from This Week's Finds in | Mathematical Physics to the current focus, combating cli |
Levi holds a bachelor's degree in | mathematical physics from Queen's University, an M.A. de |
Mihalis Constantine Dafermos is a Reader in | Mathematical Physics at the University of Cambridge. |
Holstein-Primakoff transformation, a | mathematical physics transformation |
med after Antonio Giorgilli, a professor of | mathematical physics at the University of Milan. |
ty of Turin and then, in 1900, professor of | mathematical physics at the University of Rome La Sapien |
Theoretical and | Mathematical Physics (Russian: Теоретическая и Математич |
UMIST department initiating four decades of | mathematical physics focusing especially on solitons. |
emy of Sciences and Humanities and became a | mathematical physics professor at Humboldt University of |
There is a similar account of how the | mathematical physics seminars at Princeton were conducte |
Supermathematics is the branch of | mathematical physics which applies the mathematics of Li |
in the last year of his life he lectured on | mathematical physics at Harvard. |
1920-1921 he undertook graduate studies in | mathematical physics at Harvard University, then spent a |
He continued to study | mathematical physics under direction of Israel Gelfand. |
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