Results 131 to 140 of about 1,361 (182)

On the radial order of subharmonic functions.

Journal of the Mathematical Society of Japan, 1957
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Advocating for the implementation of SonoVue microbubbles as pressure sensors: a call to action for clinical noninvasive pressure estimation. [PDF]

Hepatobiliary Surg Nutr
Wen A, Yang L, Lv T, Yang H, Li F, Mao Y, Xu G, Yang JY.   +7 more
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Acoustic response and ambient pressure sensitivity characterization of SonoVue for noninvasive pressure estimation. [PDF]

J Acoust Soc Am
Azami RH, Forsberg F, Eisenbrey JR, Sarkar K.   +3 more
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Effects of strong parametric excitation on cantilever beam: non-perturbative approach. [PDF]

Sci Rep
Moatimid GM, Amer TS, Elagamy K.
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Role of shock waves in materials processing: Fundamentals and Applications. [PDF]

Ultrason Sonochem
Priyadarshi A, Kaur A, Khavari M, Morton JA, Tyurnina AV, Ghorbani M, Prentice P, Mi J, Pericleous K, Lee PD, Eskin DG, Tzanakis I.   +11 more
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Dynamics analysis of a cam with flat-bottomed follower system. [PDF]

Sci Rep
Zhang X, Luo G, Wang Z, An X, Yin F.
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Acoustic frequency comb generation on a composite diamond/silicon microcantilever in ambient air. [PDF]

Microsyst Nanoeng
Zhao Z, Li Y, Zhang W, Luo W, Liu D.
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Long-lived topological time-crystalline order on a quantum processor. [PDF]

Nat Commun
Xiang L, Jiang W, Bao Z, Song Z, Xu S, Wang K, Chen J, Jin F, Zhu X, Zhu Z, Shen F, Wang N, Zhang C, Wu Y, Zou Y, Zhong J, Cui Z, Zhang A, Tan Z, Li T, Gao Y, Deng J, Zhang X, Dong H, Zhang P, Jiang S, Li W, Lu Z, Sun ZZ, Li H, Wang Z, Song C, Guo Q, Liu F, Gong ZX, Gorshkov AV, Yao NY, Iadecola T, Machado F, Wang H, Deng DL.   +40 more
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Exchange anisotropies in microwave-driven singlet-triplet qubits. [PDF]

Nat Commun
Saez-Mollejo J, Jirovec D, Schell Y, Kukucka J, Calcaterra S, Chrastina D, Isella G, Rimbach-Russ M, Bosco S, Katsaros G.   +9 more
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Paths for Subharmonic Functions

Proceedings of the London Mathematical Society, 1984
The paths are investigated for non-negative subharmonic functions defined on the domains in \(R^ m\), \(m=2\), 3. Let u be a subharmonic function on the unit ball B(0,1) of \(R^ n\) and 0\(\leq u\leq 1\). Then for given \(\epsilon>0\) there exists \(r(\epsilon)>0\) with the following property: if \(| x-y|\epsilon\), \(u(y)>\epsilon\), \(| x|
Davis, Burgess, Lewis, John L.
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