Results 1  10
of
405
Compressive sensing
 IEEE Signal Processing Mag
, 2007
"... The Shannon/Nyquist sampling theorem tells us that in order to not lose information when uniformly sampling a signal we must sample at least two times faster than its bandwidth. In many applications, including digital image and video cameras, the Nyquist rate can be so high that we end up with too m ..."
Abstract

Cited by 696 (62 self)
 Add to MetaCart
The Shannon/Nyquist sampling theorem tells us that in order to not lose information when uniformly sampling a signal we must sample at least two times faster than its bandwidth. In many applications, including digital image and video cameras, the Nyquist rate can be so high that we end up with too
On the Young theorem for amalgams and Besov spaces
, 2006
"... In this paper, we obtain a refinement of the Young theorem. The Young theorem tells us that the Fourier transform F sends the L p functions to the L p′ functions, if 1 ≤ p ≤ 2. This theorem has a refinement. For example, F: L 1 → B 0 ∞1, where B s pq is the Besov space. In this present paper we shal ..."
Abstract

Cited by 1 (1 self)
 Add to MetaCart
In this paper, we obtain a refinement of the Young theorem. The Young theorem tells us that the Fourier transform F sends the L p functions to the L p′ functions, if 1 ≤ p ≤ 2. This theorem has a refinement. For example, F: L 1 → B 0 ∞1, where B s pq is the Besov space. In this present paper we
ON THE HELMHOLTZ POTENTIAL METRIC: THE ISOTHERM LENGTHWORK THEOREM
, 2005
"... Abstract. In this paper we introduce the Isotherm LengthWork theorem using the Helmholtz potential metric and the virial expansion of pressure in inverse power of molar volume. The theorem tells us what length of a thermodynamical system described by equation of state through virial expansion along ..."
Abstract

Cited by 3 (2 self)
 Add to MetaCart
Abstract. In this paper we introduce the Isotherm LengthWork theorem using the Helmholtz potential metric and the virial expansion of pressure in inverse power of molar volume. The theorem tells us what length of a thermodynamical system described by equation of state through virial expansion
A games semantics for linear logic
 Ann. Pure Appl. Logic
, 1992
"... We present a game (or dialogue) semantics in the style of Lorenzen (1959) for Girard’s linear logic (1987). Lorenzen suggested that the (constructive) meaning of a proposition 91 should be specified by telling how to conduct a debate between a proponent P who asserts p and an opponent 0 who denies q ..."
Abstract

Cited by 160 (3 self)
 Add to MetaCart
We present a game (or dialogue) semantics in the style of Lorenzen (1959) for Girard’s linear logic (1987). Lorenzen suggested that the (constructive) meaning of a proposition 91 should be specified by telling how to conduct a debate between a proponent P who asserts p and an opponent 0 who denies
The BersGreenberg Theorem and the Maskit Embedding for Teichmüller spaces
, 2008
"... To the memory of Lipman Bers The BersGreenberg theorem tells that the Teichmüller space of a Riemann surface with branch points (orbifold) depends only on the genus and the number of special points, but not on the particular ramification values. On the other hand, the Maskit embedding provides a ma ..."
Abstract
 Add to MetaCart
To the memory of Lipman Bers The BersGreenberg theorem tells that the Teichmüller space of a Riemann surface with branch points (orbifold) depends only on the genus and the number of special points, but not on the particular ramification values. On the other hand, the Maskit embedding provides a
Comments on Girsanov’s Theorem
"... Girsanov’s Theorems (presented in three different versions in B.Ø.) are probability measure transformations applied to Ito processes. These transformations do not change the solutions, but since the underlying probability measures will be different, the defining equations will have different drift c ..."
Abstract
 Add to MetaCart
, requiring only a few realizations. So far this is not surprising, but Girsanov’s Theorem tells us that it may, in lucky cases, be possible to change the underlying probability measure so that the solutions of Eqn. 2 also satisfy a model dX̃t (ω) = b (t, ω) dt+ σ (t, ω) dB̃t, (3)
The Philosophical Significance of Tennenbaum’s Theorem
"... Notice. This paper is due to appear in Philosophia Mathematica. This paper may be subject to minor changes. The authoritative version should be obtained from Philosophia Mathematica. Tennenbaum’s Theorem yields an elegant characterisation of the standard model of arithmetic. Several authors have rec ..."
Abstract
 Add to MetaCart
, then Tennenbaum’s Theorem doesn’t help. 1 Appealing to Tennenbaum’s Theorem Tennenbaum’s Theorem tells us that the only model of PA (firstorder Peano Arithmetic) whose interpretation of addition and/or multiplication is recursive is the standard model. To explain a bit further. It is (relatively) standard
NonRedistributive Second Welfare Theorems
"... Abstract. The second welfare theorem tells us that social welfare in an economy can be maximized at an equilibrium given a suitable redistribution of the endowments. We examine welfare maximization without redistribution. Specifically, we examine whether the clustering of traders into k submarkets c ..."
Abstract
 Add to MetaCart
Abstract. The second welfare theorem tells us that social welfare in an economy can be maximized at an equilibrium given a suitable redistribution of the endowments. We examine welfare maximization without redistribution. Specifically, we examine whether the clustering of traders into k submarkets
Statistics, Causality and Bell’s theorem
, 2012
"... Bell’s (1964) theorem is popularly supposed to establish the nonlocality of quantum physics as a mathematicalphysical theory. Building from this, observed violation of Bell’s inequality in experiments such as that of Aspect and coworkers (1982) is popularly supposed to provide empirical proof of n ..."
Abstract

Cited by 1 (0 self)
 Add to MetaCart
) probability. This proof underscores the fact that Bell’s theorem tells us that quantum theory is incompatible with the conjunction of three cherished and formerly uncontroversial physical principles, nicknamed here locality, realism, and freedom. The first, locality, is obviously connected to causality
Results 1  10
of
405