「mathematical」の共起表現一覧(1語右で並び替え)5ページ目
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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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