antiperiodic


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Related to antiperiodic: Antiperiodic function

an·ti·pe·ri·od·ic

 (ăn′tē-pîr′ē-ŏd′ĭk, ăn′tī-)
adj.
Preventing regular recurrence of the symptoms of a disease, as in malaria.

an′ti·pe′ri·od′ic n.

antiperiodic

(ˌæntɪˌpɪərɪˈɒdɪk) med
adj
(Medicine) obsolete efficacious against recurring attacks of a disease
n
(Pharmacology) obsolete an antiperiodic drug or agent

antiperiodic

a remedy used to prevent the recurrence of certain periodic illnesses as fevers.
See also: Remedies
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References in periodicals archive ?
Existence results for impulsive fractional integro-differential equation of mixed type with constant coefficient and antiperiodic boundary conditions.
44.###Euphorbiaceae###Ricinus communis L.###Arund###Shrub###BS###L,S,SD###Antipyretic, anti-hepatitis, anti-diabetic, antiperiodic, vermifuge, and
[59] studied the existence and uniqueness of antiperiodic mild solution to (2).
Antiperiodic boundary conditions in [x.sup.-] render the [k.sup.+] momenta discrete as well as limiting the size of the Fock basis.
Cui, "Existence results for impulsive fractional integro-differential equation of mixed type with constant coefficient and antiperiodic boundary conditions," Boundary Value Problems, vol.
The class of problems considered include those with antiperiodic, Dirichlet, and periodic boundary conditions.
Mostly used by modern herbalists as a tonic, antiperiodic and an astringent.
[9] It is used to treat a variety of chronic and infectious diseases with a wide range of beneficial pharmacological benefits including analgesic, anti-inflammatory, antiperiodic, antithrombotic, cancerolytic, and cardioprotective properties among others.
The analysis of the models is similar to the analysis in the four-dimensional case, where we define the GGSO projections in a similar way to (5), with the [[delta].sub.S] index being +1 in sectors in which the left-moving world-sheet fermions are antiperiodic and _1 in sectors in which they are periodic.
When [[alpha].sub.i] = -[[beta].sub.i] = 1 (i = 1, 2), conditions (1.2) are called periodic and when [[alpha].sub.i] = [[beta].sub.i] = 1 they are called antiperiodic. For the spectral theory of periodic second-order differential equations, we refer the reader to [12, 17].
Zhang, "On antiperiodic solutions for Cohen-Grossberg shunting inhibitory neural networks with time-varying delays and impulses," Neural Computation, vol.
Nieto, "Existence of solutions for antiperiodic boundary value problems involving fractional differential equations via Leray-Schauder degree theory," Topological Methods in Nonlinear Analysis, vol.