This paper is in the public domain in USA. Metadata comes from the CrossRef API, see full record in the source URL below.

Topic: journals

Source: https://api.crossref.org/works/10.1098/rspl.1843.0172

This paper is in the public domain in USA. Metadata comes from the CrossRef API, see full record in the source URL below.

Topic: journals

Source: https://api.crossref.org/works/10.1098/rspl.1856.0140

This paper is in the public domain in USA. Metadata comes from the CrossRef API, see full record in the source URL below.

Topic: journals

Source: https://api.crossref.org/works/10.1098/rspl.1843.0084

This paper is in the public domain in USA. Metadata comes from the CrossRef API, see full record in the source URL below.

Topic: journals

Source: https://api.crossref.org/works/10.1098/rspl.1862.0053

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Topic: journals

Source: https://api.crossref.org/works/10.1098/rspl.1830.0046

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Topic: journals

Source: https://api.crossref.org/works/10.1098/rspl.1843.0123

This paper is in the public domain in USA. Metadata comes from the CrossRef API, see full record in the source URL below.

Topic: journals

Source: https://api.crossref.org/works/10.1098/rspl.1862.0023

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Topic: journals

Source: https://api.crossref.org/works/10.1098/rspl.1837.0086

166
166

May 6, 2009
05/09

by
R. Lee

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Book digitized by Google from the library of Oxford University and uploaded to the Internet Archive by user tpb.

Source: http://books.google.com/books?id=0bYBAAAAQAAJ&oe=UTF-8

This paper is in the public domain in USA. Metadata comes from the CrossRef API, see full record in the source URL below.

Topic: journals

Source: https://api.crossref.org/works/10.1098/rspl.1815.0361

This paper is in the public domain in USA. Metadata comes from the CrossRef API, see full record in the source URL below.

Topic: journals

Source: https://api.crossref.org/works/10.1098/rspl.1837.0203

This paper is in the public domain in USA. Metadata comes from the CrossRef API, see full record in the source URL below.

Topic: journals

Source: https://api.crossref.org/works/10.1098/rspl.1837.0183

This paper is in the public domain in USA. Metadata comes from the CrossRef API, see full record in the source URL below.

Topic: journals

Source: https://api.crossref.org/works/10.1098/rspl.1837.0172

6
6.0

Oct 28, 2020
10/20

by
Hagelshaw, R. Lee

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viii, 232 pages : 23 cm

Topics: Computers -- Law and legislation -- United States, Computer contracts -- United States, Ordinateurs...

20
20

Jun 28, 2018
06/18

by
Christopher R. Lee

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We show that two orientable, four-dimensional folded symplectic toric manifolds are isomorphic provided that their orbit spaces have trivial degree-two integral cohomology and there exists a diffeomorphism of the orbit spaces (as manifolds with corners) preserving orbital moment maps.

Topics: Mathematics, Symplectic Geometry

Source: http://arxiv.org/abs/1508.01137

74
74

Jul 20, 2013
07/13

by
Christopher R. Lee

texts

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The geodesic flow of a Riemannian metric on a compact manifold $Q$ is said to be toric integrable if it is completely integrable and the first integrals of motion generate a homogeneous torus action on the punctured cotangent bundle $T^*Q\setminus{Q}$. If the geodesic flow is toric integrable, the cosphere bundle admits the structure of a contact toric manifold. By comparing the Betti numbers of contact toric manifolds and cosphere bundles, we are able to provide necessary conditions for the...

Source: http://arxiv.org/abs/math/0406225v2

19
19

Feb 18, 2019
02/19

by
Lyman, R. Lee

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xviii, 391 p. : 24 cm

Topics: Archaeology -- Methodology, Indians of North America -- Oregon -- Antiquities, Oregon -- Antiquities

13
13

Aug 31, 2019
08/19

by
Lyman, R. Lee

texts

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vii, 253 p. ; 29 cm

Topic: Animal remains (Archaeology) -- Bibliography

5
5.0

Dec 23, 2020
12/20

by
Henney, R. Lee

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127 pages ; 28 cm

Topics: Reading (Adult education), English language -- Study and teaching

96
96

Sep 27, 2012
09/12

by
Dwight R. Lee

texts

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Topics: Finance, Personal -- United States., Wealth -- United States., Investments -- United States.

3
3.0

Jun 30, 2018
06/18

by
James R. Lee

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For a unimodular random graph $(G,\rho)$, we consider deformations of its intrinsic path metric by a (random) weighting of its vertices. This leads to the notion of the conformal growth exponent of $(G,\rho)$, which is the best asymptotic degree of volume growth of balls that can be achieved by such a reweighting. Under moment conditions on the degree of the root, we show that the conformal growth exponent of a unimodular random graph bounds its almost sure spectral dimension (whenever the...

Topics: Metric Geometry, Probability, Mathematics

Source: http://arxiv.org/abs/1701.01598

10
10.0

Aug 2, 2020
08/20

by
Lyman, R. Lee

texts

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x, 346 p. : 23 cm

Topics: Archaeology -- Research -- United States, Archaeology -- United States -- Methodology, Time...

14
14

Jun 28, 2018
06/18

by
James R. Lee

texts

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Chang's Lemma is a widely employed result in additive combinatorics. It gives bounds on the dimension of the large spectrum of probability distributions on finite abelian groups. Recently, Bloom (2016) presented a powerful variant of Chang's Lemma that yields the strongest known quantitative version of Roth's theorem on 3-term arithmetic progressions in dense subsets of the integers. In this note, we show how such theorems can be derived from the approximation of probability measures via...

Topics: Combinatorics, Mathematics

Source: http://arxiv.org/abs/1508.07109

20
20

Jan 10, 2020
01/20

by
R Lee Lyman

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75,633
76K

Jul 27, 2016
07/16

by
R. Lee Frost

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Frank Henenlotter once wrote that nudie cuties were "undoubtedly the stupidest films on the face of the earth", and this movie provides ample evidence in support of that, though it is by no means the stupidest nudie cutie ever made. Before reading this description, please understand that any attempt to put the "plot" into words makes it more coherent than it actually is. That's just what happens with a movie shot in three days, two of which were mostly ad-libbed. Lovable Bob...

favoritefavoritefavoritefavorite ( 4 reviews )

Topics: nudie cutie, iktapop media, exploitation, drive-in flick, bob cresse, monsters, goofy

26
26

Apr 2, 2012
04/12

by
Richard R. Lee

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Topics: Microsoft Windows NT Server., Operating systems (Computers), Client/server computing.

5
5.0

Jun 30, 2018
06/18

by
James R. Lee

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Suppose that $\{G_n\}$ is a sequence of finite graphs such that each $G_n$ is the tangency graph of a sphere packing in $\mathbb{R}^d$. Let $\rho_n$ be a uniformly random vertex of $G_n$ and suppose that $(G,\rho)$ is the distributional limit of $\{(G_n,\rho_n)\}$ in the sense of Benjamini and Schramm. Then the conformal growth exponent of $(G,\rho)$ is at most $d$. In other words, there exists a unimodular "unit volume" weighting of the graph metric on $(G,\rho)$ such that the volume...

Topics: Mathematics, Probability, Metric Geometry

Source: http://arxiv.org/abs/1701.07227

58
58

Jan 14, 2010
01/10

by
Zimmerman, R. Lee, 1940-

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Includes index

Topics: Income distribution, Capitalism

4
4.0

Jun 13, 2022
06/22

by
Harris, R. Lee, 1954-

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ix, 144 p. : 23 cm

Topic: Customer services

44
44

Sep 18, 2013
09/13

by
Antony R. Lee; Ivette Fuentes

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Unruh-DeWitt detectors interacting locally with a quantum field are systems under consideration for relativistic quantum information processing. In most works, the detectors are assumed to be point-like and therefore, couple with the same strength to all modes of the field spectrum. We propose the use of a more realistic detector model where the detector has a finite size conveniently tailored by a spatial profile. We design a spatial profile such that the detector, when inertial, naturally...

Source: http://arxiv.org/abs/1211.5261v1

4
4.0

Jun 30, 2018
06/18

by
Ronen Eldan; James R. Lee

texts

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Consider a non-negative function $f : \mathbb R^n \to \mathbb R_+$ such that $\int f\,d\gamma_n = 1$, where $\gamma_n$ is the $n$-dimensional Gaussian measure. If $f$ is semi-log-convex, i.e. if there exists a number $\beta \geq 1$ such that for all $x \in \mathbb R^n$, the eigenvalues of $\nabla^2 \log f(x)$ are at least $-\beta$, then $f$ satisfies an improved form of Markov's inequality: For all $\alpha > e^3$, \[ \gamma_n(\{x \in \mathbb R^n : f(x) > \alpha \}) \leq \frac{1}{\alpha}...

Topics: Probability, Mathematics, Functional Analysis, Metric Geometry

Source: http://arxiv.org/abs/1410.3887

66
66

Sep 21, 2013
09/13

by
J. R. Lee; A. Naor

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We show that any embedding of the level-k diamond graph of Newman and Rabinovich into $L_p$, $1 < p \le 2$, requires distortion at least $\sqrt{k(p-1) + 1}$. An immediate consequence is that there exist arbitrarily large n-point sets $X \subseteq L_1$ such that any D-embedding of X into $\ell_1^d$ requires $d \geq n^{\Omega(1/D^2)}$. This gives a simple proof of the recent result of Brinkman and Charikar which settles the long standing question of whether there is an $L_1$ analogue of the...

Source: http://arxiv.org/abs/math/0407520v1

39
39

Sep 23, 2013
09/13

by
Christopher R. Lee; Susan Tolman

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Let $Q$ be a compact, connected $n$-dimensional Riemannian manifold, and assume that the geodesic flow is toric integrable. If $n \neq 3$ is odd, or if $\pi_1(Q)$ is infinite, we show that the cosphere bundle of $Q$ is equivariantly contactomorphic to the cosphere bundle of the torus $\T^n$. As a consequence, $Q$ is homeomorphic to $\T^n$.

Source: http://arxiv.org/abs/1012.0795v1

40
40

Sep 22, 2013
09/13

by
James R. Lee; Mohammad Moharrami

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There is a constant c > 0 such that for every $\epsilon \in (0,1)$ and $n \geq 1/\epsilon^2$, the following holds. Any mapping from the $n$-point star metric into $\ell_1^d$ with bi-Lipschitz distortion $1+\epsilon$ requires dimension $$d \geq {c\log n\over \epsilon^2\log (1/\epsilon)}.$$

Source: http://arxiv.org/abs/1302.6542v2

49
49

Jul 20, 2013
07/13

by
James R. Lee; Prasad Raghavendra

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We show that the multi-commodity max-flow/min-cut gap for series-parallel graphs can be as bad as 2, matching a recent upper bound Chakrabarti, Jaffe, Lee, and Vincent for this class, and resolving one side of a conjecture of Gupta, Newman, Rabinovich, and Sinclair. This also improves the largest known gap for planar graphs from 3/2 to 2, yielding the first lower bound that doesn't follow from elementary calculations. Our approach uses the {\em coarse differentiation} method of Eskin, Fisher,...

Source: http://arxiv.org/abs/0804.1573v4

744
744

Aug 7, 2018
08/18

by
Philip Kotler, Nancy R. Lee

texts

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41
41

Sep 20, 2013
09/13

by
James R. Lee; Teng Qin

texts

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We present an infinite family of finite planar graphs $\{X_n\}$ with degree at most five and such that for some constant $c > 0$, $$ \lambda_1(X_n) \geq c(\frac{\log \diam(X_n)}{\diam(X_n)})^2\,, $$ where $\lambda_1$ denotes the smallest non-zero eigenvalue of the graph Laplacian. This significantly simplifies a construction of Louder and Souto. We also remark that such a lower bound cannot hold when the diameter is replaced by the average squared distance: There exists a constant $c > 0$...

Source: http://arxiv.org/abs/1205.3980v1

52
52

Sep 18, 2013
09/13

by
James R. Lee; Yury Makarychev

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Let $G$ be a finite group with symmetric generating set $S$, and let $c = \max_{R > 0} |B(2R)|/|B(R)|$ be the doubling constant of the corresponding Cayley graph, where $B(R)$ denotes an $R$-ball in the word-metric with respect to $S$. We show that the multiplicity of the $k$th eigenvalue of the Laplacian on the Cayley graph of $G$ is bounded by a function of only $c$ and $k$. More specifically, the multiplicity is at most $\exp((\log c)(\log c + \log k))$. Similarly, if $X$ is a compact,...

Source: http://arxiv.org/abs/0806.1745v2

52
52

Sep 19, 2013
09/13

by
James R. Lee; Anastasios Sidiropoulos

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We prove that, for every $k=1,2,...,$ every shortest-path metric on a graph of pathwidth $k$ embeds into a distribution over random trees with distortion at most $c$ for some $c=c(k)$. A well-known conjecture of Gupta, Newman, Rabinovich, and Sinclair states that for every minor-closed family of graphs $F$, there is a constant $c(F)$ such that the multi-commodity max-flow/min-cut gap for every flow instance on a graph from $F$ is at most $c(F)$. The preceding embedding theorem is used to prove...

Source: http://arxiv.org/abs/0910.1409v3

44
44

Feb 15, 2016
02/16

by
M R Lee; S D Durrant

texts

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58
58

Sep 21, 2013
09/13

by
G. L. Huang; C. R. Lee

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We study the anyon statistics of a $2 + 1$ dimensional Maxwell-Chern-Simons (MCS) gauge theory by using a systemmetic metheod, the Breit Hamiltonian formalism.

Source: http://arxiv.org/abs/hep-th/9305161v1

45
45

Sep 19, 2013
09/13

by
W. -R. Lee; H. -S. Sim

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We derive a general capacitive interaction model for an antidot-based interferometer in the integer quantum Hall regime, and study Aharonov-Bohm resonances in a single antidot with multiple bound modes, as a function of the external magnetic field or the gate voltage applied to the antidot. The pattern of Aharonov-Bohm resonances is significantly different from the case of noninteracting electrons. The origin of the difference includes charging effects of excess charges, charge relaxation...

Source: http://arxiv.org/abs/1009.1004v2

35
35

Feb 15, 2016
02/16

by
S D Durrant; M R Lee

texts

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80
80

Feb 15, 2016
02/16

by
S D Durrant; M R Lee

texts

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eye 80

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favorite 0

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comment 0

48
48

Feb 15, 2016
02/16

by
M R Lee; S D Durrant

texts

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eye 48

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favorite 0

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comment 0

128
128

Feb 15, 2016
02/16

by
M R Lee; D F Hoffmeister

texts

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eye 128

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comment 0

71
71

Oct 9, 2015
10/15

by
Hancock, Sam R.;Lee, Peter J.

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Thesis advisor(s): David G. Brown, Jane N. Feitler

1
1.0

Jul 12, 2022
07/22

by
R Lee Lyman; Kenneth M Ames

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Caption title

Topic: Agriculture, Cooperative Virginia Management