Results 221 to 230 of about 45,851 (264)

Development and application of a geospatial index of urban playability for young children. [PDF]

Cities
Gemmell E, Cavenaugh A, Brussoni M, Guhn M, Andrade-Rivas F, Imon I, Brauer M.   +6 more
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Urban forests baseline and ecosystem benefits of a tropical metropolis: case of Dhaka, Bangladesh. [PDF]

Sci Rep
Majumder SC, Uddin MS, Hossain MA, Iqbal MZ, Sarkar PR, Johnson K, Aziz MT, Rahaman MT, Zzaman MB, Hossain MK, Islam KK, Rony A, Shakil SH, Haque MA, Hossain MZ, Henning J, Paqueo LVC, Green J.   +17 more
europepmc   +1 more source

Symplectic Structures on the Space of Space Curves. [PDF]

J Nonlinear Sci
Bauer M, Ishida S, Michor PW.
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A New Intrinsic Metric on Metric Spaces

Bulletin of the Malaysian Mathematical Sciences Society, 2022
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Cui, Yumiao, Xiao, Yingqing
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On 2S-metric spaces

Soft Computing, 2020
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Vildan Çetkin, Elif Güner, Halis Aygün   +2 more
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The Metric Dimension of Metric Spaces

Computational Methods and Function Theory, 2013
Let \((X,d)\) be a metric space. A non-empty subset \(A\) of \(X\) resolves \((X,d)\) if \(d(x,a)=d(y,a)\) for all \(a\) in \(A\) implies \(x=y\), and if that is so we may regard the distances \(d(x,a)\), where \(a\in A\), as the coordinates of \(x\) with respect to \(A\).
Bau, Sheng, Beardon, Alan F.
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Approximation of Metric Spaces by Partial Metric Spaces

Applied Categorical Structures, 1999
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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M-FUZZY METRIC SPACES AND D-METRIC SPACES

Advances in Fuzzy Sets and Systems, 2017
Summary: We study certain variants of \(M\)-fuzzy metric spaces and also of \(D\)-metric spaces.
Fora, Ali Ahmad Ali, Massa'deh, Mourad Oqla, Bataineh, Mohammad Saleh   +2 more
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On metric spaces of subcopulas

Fuzzy Sets and Systems, 2021
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The Clone Space as a Metric Space

Acta Applicandae Mathematica, 1998
Let \(O_k\), \(k\in\mathbb{N}\), be the set of all functions \(E^n_k\to E_k\) for some \(n\in\mathbb{N}\), where \(E_k=\{0,1,\dots,k-1\}\). Any subset \(C\) of \(O_k\) which contains all projections, i.e. functions defined by \(\text{pr}^n_i(x_1,x_2,\dots,x_n)=x_i\), \(1\leq i\leq n\), \(n\in\mathbb{N}\), and closed under superpositions is called a ...
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