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Red panda intestinal organoids for the functional analysis of <i>Lactobacillus salivarius</i>. [PDF]
Guo Q +11 more
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Cloning and functional analysis of the lobed-leaf gene BjA10.LL in Brassica juncea L. [PDF]
Liu J +8 more
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A FUNCTIONAL ANALYSIS OF CRYING
Journal of Applied Behavior Analysis, 2013AbstractCrying has yet to be examined systematically in isolation from other problem behavior, such as aggression or tantrums, during functional analyses (Hanley, Iwata, & McCord, 2003). Identification of variables that may maintain crying is especially important for populations who are susceptible to psychiatric interventions (e.g., individuals ...
Lynn G, Bowman +2 more
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Approximations in Functional Analysis
Results in Mathematics, 2000zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Lowen, Robert, Sioen, Mark
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Annals of the New York Academy of Sciences, 2008
Tolerance to self antigens is established in two ways: first in the thymus through the deletion of thymocytes expressing selfâreactive T cell receptors; and second, in the periphery through multiple mechanisms involving deletion, anergy, and suppression.
Jane H, Buckner, Steven F, Ziegler
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Tolerance to self antigens is established in two ways: first in the thymus through the deletion of thymocytes expressing selfâreactive T cell receptors; and second, in the periphery through multiple mechanisms involving deletion, anergy, and suppression.
Jane H, Buckner, Steven F, Ziegler
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The Mathematical Gazette, 1959
Functional analysis is the study of functions defined on certain abstract sets; these sets may vary greatly in their structure and the nature of their elements but they have in common the property that it is possible to define in them the notions of convergence, limit and so on: in other words, they are topological spaces. Most of the spaces studied in
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Functional analysis is the study of functions defined on certain abstract sets; these sets may vary greatly in their structure and the nature of their elements but they have in common the property that it is possible to define in them the notions of convergence, limit and so on: in other words, they are topological spaces. Most of the spaces studied in
openaire +1 more source

