Results 71 to 80 of about 1,897 (169)
Subharmonic behavior of phospholipid-coated ultrasound contrast agent microbubbles.
International audienceCoated microbubbles, unlike tissue are able to scatter sound subharmonically. Therefore, the subharmonic behavior of coated microbubbles can be used to enhance the contrast in ultrasound contrast imaging.
Michel Versluis +33 more
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Experimental investigation of the subharmonic emission from microbubbles using linear and nonlinear frequency modulated signals [PDF]
In medical ultrasound imaging, coded excitation is widely used to increase signal to noise ratio (SNR) and penetration without increasing the peak pressure level by using longer pulse durations.
Steven Freear +5 more
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Hessian measures in the class of m-convex (m - cv) functions
The theory of m-convex (m − cv) functions is a new direction in the real geometry. In this work, by using the connection m − cv functions with strongly m-subharmonic (shm) functions and using well-known and rich properties of shm functions, we show a ...
M.B. Ismoilov, R.A. Sharipov
doaj +1 more source
QUASI-NEARLY SUBHARMONIC FUNCTIONS AND CONFORMAL MAPPINGS
If ϕ is a conformal mapping and u is a quasi-nearly subharmonic function, then u ◦ ϕ is quasi-nearly subharmonic.
Vesna Kojić
core
Trace of Multiplication Operator Restricted to Invariant Subspaces of some Weighted Bergman Space
Let ω be a logarithmically subharmonic weight that is radial and reproducing for the origin, and L_a^2 (D,ωdA) be the weighted Bergman space. Let f be a bounded holomorphic function on the open unit disc, I be a z-invariant subspace of L_a^2 (D,ωdA), and
Faruk Yılmaz
doaj +1 more source
This paper reports the outcome of a numerical study of ultrasonic cavitation using a CFD flow algorithm based on a compressible density-based finite volume method with a low-Machnumber consistent flux function and an explicit time integration [15; 18] in
Mottyll Stephan +5 more
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Positive Lyapunov exponent of discrete analytic Jacobi operator
In this article, we study the Lyapunov exponent of discrete analytic Jacobi operator with a family of some mappings on the torus. By applying the theory of subharmonic functions, we prove that the Lyapunov exponent is positive, if the coupling number ...
Kai Tao
doaj
This paper introduces the concept of \({\mathcal M}\)-harmonic function in an arbitrary ball of \({\mathbb C}^{n}\) and proves some criteria for pluriharmonicity of harmonic functions in this ball.
Mokhira D. Vaisova
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Minimal subharmonic functions and related integral representations
A Choquet-type integral representation result for non-negative subharmonic functions of a one-dimensional regular diffusion is established. The representation allows in particular an integral equation for strictly positive subharmonic functions that is ...
Çetin, Umut
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Dynamic manipulation of the subharmonic scattering of phospholipid-coated microbubbles [PDF]
In this paper, the influence of a dynamic variation in the ambient pressure on the subharmonic response of phospholipid-coated microbubbles was investigated.
Calle, Samuel +19 more
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