
Subjective norms
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This research paper examines the determinants of plagiarism intentions among university students through the lens of the extended Theory of Planned Behaviour. The study conducted an online survey using convenience sampling with participants from Vietnamese and foreign universities, yielding 406 responses between April 11 and mid-May 2022.
21p
viengfa
28-10-2024
4
1
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Through the theoretical basis, the thesis identifies the factors affecting the decision to buy life insurance from the perspective of general buying behavior then has reference, adjustment and details of specific factors. in the field of life insurance in particular based on some recent case studies.
0p
cothumenhmong6
17-07-2020
60
4
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Let A be an n × n matrix, whose entries are independent copies of a centered random variable satisfying the subgaussian tail estimate. We prove that the operator norm of A−1 does not exceed Cn3/2 with probability close to 1. 1. Introduction Let A be an n × n matrix, whose entries are independent, identically distributed random variables. The spectral properties of such matrices, in particular invertibility, have been extensively studied (see, e.g. [M] and the survey [DS]).
28p
dontetvui
17-01-2013
54
8
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Introduction and statement of results Let E ⊂ Rn , and m ≥ 1. We write C m (E) for the Banach space of all real-valued functions ϕ on E such that ϕ = F on E for some F ∈ C m (Rn ). The natural norm on C m (E) is given by ϕ C m (E) = inf{ F C m (Rn ) : F ∈ C m (Rn ) and F = ϕ on E} . Here, as usual, C m (Rn ) is the space of real-valued functions on Rn with continuous and bounded derivatives through order m; and F C m (Rn ) = |β|≤m x∈Rn max sup |∂ β F (x)| .
58p
noel_noel
17-01-2013
61
7
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Let E be the set of N equidistant points in (−1, 1) and Pn (E) be the set of all polynomials P of degree ≤ n with max{|P (ζ)|, ζ ∈ E} ≤ 1. We prove that π Kn,N (x) = max |P (x)| ≤ C log , √ N P ∈Pn (E) arctan n r2 − x2 |x| ≤ r := 1 − n2 /N 2 where n
35p
noel_noel
17-01-2013
49
7
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To Bidisha and Ananya Abstract We prove integrality of the ratio f, f / g, g (outside an explicit finite set of primes), where g is an arithmetically normalized holomorphic newform on a Shimura curve, f is a normalized Hecke eigenform on GL(2) with the same Hecke eigenvalues as g and , denotes the Petersson inner product. The primes dividing this ratio are shown to be closely related to certain level-lowering congruences satisfied by f and to the central values of a family of Rankin-Selberg L-functions. Finally we give two applications, the first to proving the integrality of a...
68p
noel_noel
17-01-2013
61
7
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Dedicated to the memory of Barry Johnson, 1937–2002 Abstract The main result of this paper is that the k th continuous Hochschild cohomology groups H k (M, M) and H k (M, B(H)) of a von Neumann factor M ⊆ B(H) of type II1 with property Γ are zero for all positive integers k. The method of proof involves the construction of hyperfinite subfactors with special properties and a new inequality of Grothendieck type for multilinear maps. We prove joint continuity in the · 2 -norm of separately ultraweakly continuous multilinear maps, and combine these results to reduce to...
26p
tuanloccuoi
04-01-2013
48
7
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A basic result in the theory of holomorphic functions of several complex variables is the following special case of the work of H. Cartan on the sheaf cohomology on Stein domains ([10], or see [14] or [16] for more modern treatments). Theorem 1.1. If V is an analytic variety in a domain of holomorphy Ω and if f is a holomorphic function on V , then there is a holomorphic function g in Ω such that g = f on V . The subject of this paper concerns an add-on to the structure considered in Theorem 1.1 which...
25p
tuanloccuoi
04-01-2013
55
6
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