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「mathematical」の共起表現一覧(1語右で並び替え)5ページ目

該当件数 : 2001



Hay was recognized for her contributions to mathematical logic and for her leadership as the head of
What is Mathematical Logic John N. Crossley et al.
For the mathematical logic concept, see abstract logic.
meaning in logic, and is currently used in mathematical logic to denote a certain type of propositi
where he was appointed to the readership in mathematical logic there which had become vacant upon th
ely known for his textbooks in the areas of mathematical logic and set theory.
In the branches of mathematical logic known as proof theory and type theory
y 45 historically important short pieces on mathematical logic and axiomatic set theory, originally
neralized Erdos cardinals and 0#, Annals of Mathematical Logic 15, 289-313, 1978
merican mathematician active in set theory, mathematical logic and foundations, and topology.
eory, some analogous notions are used as in mathematical logic (giving rise to connections between t
In mathematical logic, pattern calculus is a formalism that
In the formal sciences, mathematics, mathematical logic, statistics, and their applied discip
In mathematical logic, biconditional introduction is the ru
In mathematical logic, simplification (equivalent to conjun
In mathematical logic, a literal is an atomic formula (atom
In mathematical logic, an axiom schema (plural: axiom schem
ogician Willard van Orman Quine in his book Mathematical Logic, originally published in 1940.
finity and elementary embeddings, Annals of Mathematical Logic, 13(1978), 73-116.
As part of his work on mathematical logic, in connection with Hilbert's tenth p
sch made contributions to philosophical and mathematical logic, set theory, quantitative linguistics
In mathematical logic, the implicational propositional calc
From Frege to Godel: A Source Book in Mathematical Logic, 1879-1931.
Popular Lectures on Mathematical Logic, Van Nostrand, NY, 1981, ISBN 0486676
He also published papers on mathematical logic, and solved a special case of Hilbert
daughter of a professor with an interest in mathematical logic, being raised in a left-wing househol
In mathematical logic, algebraic semantics is a formal sema
In computer science and mathematical logic, an alphabet is a finite set of symbo
In mathematical logic, the Mostowski collapse lemma is a st
For the notion of "structure" in mathematical logic, see Structure (mathematical logic).
In mathematical logic, the ancestral relation (often shorte
In mathematical logic, a judgment can be for example an ass
His interests include mathematical logic, category theory, and theoretical com
In mathematical logic, this sort of quantification is known
In mathematical logic, generalization (also universal gener
In mathematical logic, given an unsatisfiable boolean propo
In mathematical logic, an implication graph is a skew-symme
His interests include mathematical logic, and philosophy of science.
s, Noncommutative geometry, Ergodic theory, Mathematical logic, Number theory, Geometry and Topology
In mathematical logic, the diagonal lemma or fixed point th
Reports on Mathematical Logic, No. 8 (1977), pp.
In mathematical logic, a proof calculus corresponds to a fa
Mathematical Logic.
involves exercises in developing proofs in mathematical logic.
se of the ancestral, as does Quine's (1951) Mathematical Logic.
ter the Second World War and specialised in mathematical logic.
is also considered an applied discipline of mathematical logic.
ory from their Beginnings., Perspectives in Mathematical Logic.
ics saw him get into a research on advanced mathematical logic.
l definition of inductive bias are based on mathematical logic.
tarted primarily in analysis but moved into mathematical logic.
ive applications in philosophical logic and mathematical logic.
at grandson of George Boole, the founder of mathematical logic.
ble that the qualitative difference between mathematical logicians and the rest of the population is
Mathematical Lucubrations (1755)
ng Yerevan Scientific Research Institute of Mathematical Machines (YerSRIMM) in 1956.
APE(N)C: Board of Mathematical Machines, Oslo ('N' likely stands for 'Norw
Manifold was a mathematical magazine published at the University of War
The Mathematical Magpie (1962, ed.)
yrometers use three or more wavelengths and mathematical manipulation of the results to attempt to a
tical scientist Ithiel de Sola Pool wrote a mathematical manuscript, "Contacts and Influences", whil
ASCIIMathML is a client-side mathematical markup language for displaying mathematical
He was mathematical master at Northampton College from 1898 to
he influence of Isaac Newton he was elected mathematical master in Christ's Hospital.
ivate school, and after some years spent as mathematical master at Elizabeth College, Guernsey, he r
Radon measure, a type of mathematical measure
t can be considered random according to the mathematical measure total variation distance.
, and reproduced in the first volume of the Mathematical Memoirs) for the expression of the arc of a
r develops and defends his own views in his Mathematical Memoirs, and in his paper in the Philosophi
The Cavity method is a mathematical method due to M. Mezard, Giorgio Parisi and
celebrated How to Solve It: A New Aspect of Mathematical Method.
He introduced mathematical methodology to the study of hydraulics, thu
ynamics, had used complex integrations, and mathematical methods to developed the sustainable method
early sociobiology and to the sampling and mathematical methods used in informing conclusions.
Kepler and Galileo) translated Copernicus' mathematical methods back into a geocentric system, reje
Mathematical Methods of Physics
He was among the first scientists to apply mathematical methods in teaching and psychology.
art and design (higher or standard level); mathematical methods (standard level); mathematical stud
By the 4th century, however, their mathematical methods had progressed enough to calculate
earch was the first to summarize the formal mathematical methods in the field of Operations Research
"Numerical Mathematical Methods V" (July 22, 1946)
"Numerical Mathematical Methods I" (July 10, 1946)
s were deeply mistaken, because some of its mathematical methods were alien, and because quantum chr
prediction of the molecular structure using mathematical methods without necessarily referring to qu
the scope of the neutral theory and created mathematical methods for testing it against the availabl
It relies on the mathematical methods of spherical geometry and the measu
His mathematical methods were famous, but he was also an imp
eer in developing and applying quantitative mathematical methods to the problems of long-distance te
pienza University of Rome, where he teaches mathematical methods of physics.
Several mathematical methods of varying degrees of complexity ha
Mathematical Methods in Physics, with Rosa Morris, North
ysics professor best known as the author of Mathematical Methods in the Physical Sciences (1966), an
e theory of aging and longevity integrating mathematical methods with specific biological knowledge
ript, and PDF), analyze data with different mathematical methods (fitting curves, calculating static
se and completely comprehensible by a human mathematical mind".
extremely brilliant boy," with "a brilliant mathematical mind."
In addition, he showed that, due to a mathematical misunderstanding and the presence of a know
hybrid automata or hybrid automatons) is a mathematical model for precisely describing systems in w
These provide a mathematical model for the cycling of predator and prey
lly valid negative-energy solution that the mathematical model allowed.
Flavordynamics (or "Flavourdynamics") is a mathematical model used to describe the interaction of f
This mathematical model is used to infer the extinction value
eisquare develops its tools by applying the mathematical model developed by Georges Matheron to the
Drug Administration (FDA) as "a predictive mathematical model describing the relationship between a
A computational model is a mathematical model in computational science that require
The infinite alleles model is a mathematical model for calculating genetic mutations.
The effective selfing model is a mathematical model that describes the mating system of a
ortex, also known as the Scully model, is a mathematical model for a vortex taking account of viscos
Gunnar Myrdal and invented the standard mathematical model of international free trade, the Heck
stance above the reference geoid, a precise mathematical model of the Earth's sea level as an equipo
ly related to the wave height spectrum by a mathematical model based on linear wave theory and accur
Hidvegi M, Zsigmond A, Lasztity R: A novel mathematical model for determining in vitro biological v
artificial heart and the construction of a mathematical model to predict the behavior of developed
Evolution is a mathematical model of a simplified ecosystem of foxes an
It is used as a common mathematical model of mud flow in offshore engineering,
In 2005 the RAND Corporation developed a mathematical model of the cost of a wide variety of HIV
herman, Kurt Hugenberg, and Carla Groom), a mathematical model that allows researchers to quantify t
roblem solving environment in which a given mathematical model built to solve a specific problem cou
n Neumann (who contributed the breakthrough mathematical model for using shaped charges to create a
oint is computer software that implements a mathematical model of conditions leading to errors in te
as the propounder of Kulandaiswamy model, a mathematical model for the rainfall-runoff relationship
ormal semantics of a language is given by a mathematical model that describes the possible computati
observed but are rather inferred (through a mathematical model) from other variables that are observ
He thus developed a mathematical model, connecting migration and the evoluti
trategy for eliminating HIV transmission: a mathematical model.
ical diffraction pattern produced by such a mathematical model.
ativity and quantum mechanics with a single mathematical model.
tions and variables that form the core of a mathematical model.
Mathematical Modeling and Computational Simulation of Co
These predictions are due to mathematical modeling and may differ from what will occu
ates of consciousness, self-transformation, mathematical modeling of consciousness, and beliefs abou
Mathematical modeling
Billings used computers to do econometrics, mathematical modeling and forecasting.
nstitution and developed a keen interest in mathematical modeling influenced by the work of Thomas S
One recent mathematical modeling study has suggested that the optic
Mathematical modeling of social, economic, and historica
He received his PhD on mathematical modeling of the kinetics of inorganic pyrop
t physical chemistry, general chemistry and mathematical modeling at Bryn Mawr College since 1986.
Mathematical modeling has steadily advanced to predictin
collaborated with Reinhart Heinrich on the mathematical modeling of glycolysis in red blood cells,
Melnik is the director of the Laboratory of Mathematical Modeling for New Technologies (M2NeT Lab) i
He is a Tier I Canada Research Chair in Mathematical Modeling and Professor at Wilfrid Laurier U
In recent years both mathematical modeling and fabrication capabilities impro
e When Things Start to Think, The Nature of Mathematical Modeling, The Physics of Information Techno
ELSYS also specializes in mathematical modeling, analysis of dynamic systems, spec
he European Journal of Operations Research, Mathematical Modeling, Omega, Automatica, Interfaces and
r, with no formal training in statistics or mathematical modeling, got it right and took the first s
t courses (Differential Equations, Advanced Mathematical Modeling, Linear Algebra, Microbiology, Hum
es these disturbances in the field and uses mathematical modelling to estimate crack size.
ms at demonstrating how the use of advanced mathematical modelling and computer simulation can contr
the social sciences through research on the mathematical modelling of cities (working in Oxford and
ASCEND is a free, open source, mathematical modelling system developed at Carnegie Mell
hop is centered around finding solutions to mathematical modelling problems brought forth by the ind
This is done using mathematical modelling techniques and observational data
Mathematical models that aim to explain observed variabl
ou dynamically explore mathematics or build mathematical models of real world.
he future", Grabbe continued to develop the mathematical models of financial derivatives.
d is being used for validation of different mathematical models of fire dynamics.
Main topics are mathematical models and computer applications in sports,
Mathematical models of RHP and motivation (aka resource
gue waves are far more common than previous mathematical models (and the older shipbuilding standard
Mathematical models describing this effect in time-depen
Sophisticated mathematical models have also been developed to analyse
st works that endeavored to create detailed mathematical models for complex physical systems.
His interest in mathematical models in sociology took him to Columbia Un
The overall theme is one of applying modern mathematical models to social and economic phenomena.
Using mathematical models to emulate the original analog circu
Scientific models and ensuing mathematical models of a physical setting permit to calc
His dissertation presented two novel mathematical models for detecting molecular selection, o
Hipparchus (2nd century BC) had crafted mathematical models of the motion of the Sun and Moon.
t of Agriculture's Forest Service, outlines mathematical models for predicting the likelihood of wil
s Work in this area includes application of mathematical models to develop less invasive and demand-
in the population ecology of insects using mathematical models as well as field and laboratory work
C. L. Hamblin [1971]: Mathematical models of dialogue.
hich are used to constrain physically based mathematical models of ice-sheets.
ty of Pennsylvania, commented that very few mathematical models of disease transmission take host be
et Asada managed to construct sophisticated mathematical models of celestial movements and is someti
He presented some mathematical models of the proposed mechanism, and some
ordinary differential equations describing mathematical models in several scientific disciplines as
odeling language, designed to build modular mathematical models of biological systems.
indle, Weber & Schmidt in 1977 as Graphs as Mathematical Models
For mathematical models of computers, see Model of computati
Mathematical models and data are presented and discussed
Mathematical models suggest that [PSI+] may have evolved
1991], and other published work argued that mathematical models of concurrency did not determine par
ion and in the survival of species; for his mathematical models applying the theory of games to evol
He also worked on mathematical models in biophysics.
While at Bell Labs, Eckler co-authored Mathematical Models of Target Coverage and Missile Alloc
works as a system and developing idealized mathematical models to be used to address questions of c
rent research interests focus on developing mathematical models in neuroscience for cell dynamics.
These mathematical models are primarily used to study extincti
s systems, and also developed sophisticated mathematical models to optimise their use for specific l
Electronic circuit simulation uses mathematical models to replicate the behavior of an actu
His works are dedicated to the mathematical models of AES bloks, their security and ant
ering Achievement Award for "Development of Mathematical Models of Electromagnetic Wave Emission and
Its validity has been supported by mathematical models, and recently by empirical field dat
Cundy H.M and Rollett, A.P. Mathematical models, 2nd Edn.
Chartrand, Gary (1977), Graphs as Mathematical Models, Prindle, Weber & Schmidt, ISBN 9780
                                                                                                    


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