Results 91 to 100 of about 1,358 (122)

Fatty Acid-Sensing G Protein-Coupled Receptors in Skeletal Metabolism. [PDF]

J Bone Metab
Kim HJ, Lee DK, Che X, Lee S, Choi JY.
europepmc   +1 more source

Exploring osteosarcopenia from the gut microbiota perspective: mechanistic insights and therapeutic potentials based on the gut-muscle-bone Axis. [PDF]

Front Microbiol
Jiang HB, Zhang JQ, Liang H, Sun LY, Deng CQ, Yang SF.   +5 more
europepmc   +1 more source

A Systems Perspective of How Community-Engaged Public Health Addresses Social Determinants of Health: A Case Study of a Population-Based COVID-19 Testing Program. [PDF]

J Public Health Manag Pract
Frerichs L, Akiwumi AM, Kaz L, Kim D, Florick L, Lucas V, Layer M, Farrar B, Dave G, Hassmiller Lich K.   +9 more
europepmc   +1 more source

How sequencing technology shapes our understanding of river water microbiomes and resistomes: a comparative study. [PDF]

Appl Environ Microbiol
Hu J, Blazier JC, Gitter A, Gregory LF, Gentry TJ.   +4 more
europepmc   +1 more source

Predation experiments with 3D-printed lizard models yield limited responses in pheasants. [PDF]

PeerJ
Smolinský R, Adam I, Hiadlovská Z, Sau S, Škrabánek P, Martínková N.   +5 more
europepmc   +1 more source

Integrating and Simplifying Evidence to Optimize Cardiorenal Guideline-Directed Therapies. [PDF]

J Clin Med
Singh H, Puckett C, Lucas YQ.
europepmc   +1 more source

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Factoriangular numbers in balancing and Lucas-balancing sequence

Boletin De La Sociedad Matematica Mexicana, 2020
The balancing numbers \(\{B_n\}_{n\ge 0}\) have initial terms \(B_0=0,~B_1=1\) and satisfy the recurrence \(B_{n+2}=6B_{n+1}-B_n\) for all \(n\ge 0\). The Lucas-balancing numbers \(\{C_n\}_{n\ge 0}\) have initial terms \(C_0=1,~C_1=3\) and satisfy the same recurrence relation as the balancing numbers.
Sai Gopal Rayaguru, Japhet Odjoumani, Gopal Krishna Panda   +2 more
exaly   +2 more sources

Balancing and Lucas-balancing numbers which are concatenation of three repdigits

Boletin De La Sociedad Matematica Mexicana, 2023
Let \((B_n)_{n\geq 0}\) be sequence A001109 and \((C_n)_{n\geq 0}\) be sequence A001541 in OEIS. Both sequences have the same characteristic polynomial \(x^2-6x+1\). We have \[B_n=\frac{\alpha^n-\beta^n}{4\sqrt{2}}\mbox{ and }C_n=\frac{\alpha^n+\beta^n}{2}\] for all \(n\geq0\), where \(\alpha=3+2\sqrt{2}\) resp.
Jhon Jairo Bravo Grijalba, Sai Gopal Rayaguru, Bravo Jhon J   +2 more
exaly   +2 more sources

On the Periodicity of Lucas-Balancing Numbers and p-adic Order of Balancing Numbers

Iranian Journal of Science and Technology, Transaction A: Science, 2020
The objective of this article is to study the periodicity of Lucas-balancing numbers modulo any positive integer. Some relations between the periodicity of balancing and Lucas-balancing numbers are also discussed. Further, in this study the p-adic order of balancing numbers is completely characterized .
Takao Komatsu, Bijan Kumar Patel, Komatsu Takao   +2 more
exaly   +2 more sources