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The results demonstrate that multi-parametric, long-distance and online monitoring for water quality information can be accurately acquired and predicted by using this established monitoring system.
Our future study will focus on the cancer biomarker detection by using this established platform.
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By using this modification, we established a combined analysis of SAGE and real-time quantitative RT PCR, named high-throughput differential screening by SAGE (HDSS).
By using this approach, we established an in vitro model for determining differences in the ability of M. tuberculosis strains to resist anti-TB drug treatment.
The protocol effectively reduces the need for costly network scans by proactively distributing node schedule information in MAC protocol beacons and by using this information for establishing new communication links.
By using this identity, we establish the right-sided new Hermite-Hadamard-type inequalities via Riemann-Liouville fractional integrals for generalized ((alpha,m -preinvex malpha,m -preinvex
By using this concept, we establish the existence and uniqueness of fixed point for some new types of contractive mappings in b-metric spaces and give an example to illustrate our main results.
By using this concept we establish a digital topological category, denoted by DTC, consisting of two sets [11] (see also [30]): : for any set (X subset{mathbf{Z}}^{n}), the set of ((X, k)) in ({mathbf{Z}}^{n}) as objects of DTC; : for every ordered pair of objects ((X_{i}, k_{i})), (i in{1, 2} ), the set of all ((k_{0}, k_{1}))-continuous maps as morphisms of DTC.
Recently, by using this method, Peng [24] established the sufficient conditions for the Hölder continuity of the solution mapping to a parametric generalized vector quasi-equilibrium problem with set-valued mappings.
By using this equivalent formulation, we establish the existence and uniqueness theorem for solution of the SGNVI.
Some interesting Hermite-Hadamard type integral inequalities involving Hadamard fractional integrals are also presented by using the established integral identities.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com