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On Resolvable and Affine Resolvable Variance-Balanced Designs
Biometrika, 1985The interrelationship between affine resolvability and variance balancedness and the relation \(b=v+t-1\) has been explored. It is proved that an incomplete block affine resolvable design with \(b=v+t-1\) is not necessarily variance-balanced. A necessary and sufficient condition for an affine-resolvable design satisfying \(b=v+t-1\) to be variance ...
Mukerjee, Rahul, Kageyama, Sanpei
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Inflammation in cancer cachexia: To resolve or not to resolve (is that the question?)
Clinical Nutrition, 2012Cachexia is associated with poor prognosis and shortened survival in cancer patients. Growing evidence points out to the importance of chronic systemic inflammation in the aetiology of this syndrome. In the recent past, chronic inflammation was considered to result from overexpression and release of pro-inflammatory factors. However, this conception is
Marilia Seelaender +4 more
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, 2005 We present a novel expansion based decision procedure for quantified boolean formulas (QBF) in conjunctive normal form (CNF). The basic idea is to resolve existentially quantified variables and eliminate universal variables by expansion. This process is continued until the formula becomes propositional and can be solved by any SAT solver. On structured
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Resolving, resolving ... resolved!
2016The recombination outcomes of resolution of Double Holliday Junctions (DHJs) divided by a large heterologous insertion were presented and contemplated.
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Discrete Applied Mathematics, 2019
In the paper under review, the author introduces a new class of configurations called resolvable. An incidence structure \(\mathcal{S}\) is an ordered triple \(\mathcal{S} = (\mathcal{P},\mathcal{B},I)\) of mutually disjoint sets such that \(\mathcal{P}\) is the set of points, \(\mathcal{B}\) is the set of blocks, and \(I \subseteq \mathcal{P} \times ...
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In the paper under review, the author introduces a new class of configurations called resolvable. An incidence structure \(\mathcal{S}\) is an ordered triple \(\mathcal{S} = (\mathcal{P},\mathcal{B},I)\) of mutually disjoint sets such that \(\mathcal{P}\) is the set of points, \(\mathcal{B}\) is the set of blocks, and \(I \subseteq \mathcal{P} \times ...
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To Resolve or not to Resolve? that is the Big Question About Confusion
2015Positive relationships between confusion and learning have been found for the last decade. Most theoretical foundations for confusion hypothesize that it is not the mere occurrence of confusion, but rather the successful resolution that benefits learning.
Blair Lehman, Arthur C. Graesser
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Some bounds for the resolvent energy
Applied Mathematics and Computation, 2021Ali Reza Ashrafi
exaly