range perturbation
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Author(s):  
Till El Harrar ◽  
Benedikt Frieg ◽  
Mehdi D. Davari ◽  
Karl-Erich Jaeger ◽  
Ulrich Schwaneberg ◽  
...  

2021 ◽  
Vol 42 (6) ◽  
pp. 1286-1293
Author(s):  
Shokhrukh Kholmatov ◽  
Mardon Pardabaev

2021 ◽  
Vol 7 (4) ◽  
pp. 19-28
Author(s):  
Melton D. Parham ◽  
Salahuddin Ahmad ◽  
Hosang Jin

Abstract Purpose To investigate dosimetric implications of biodegradable Biozorb (BZ) markers for proton accelerated partial breast irradiation (APBI) plans. Materials and Methods Six different BZs were placed within in-house breast phantoms to acquire computed tomography (CT) images. A contour correction method with proper mass density overriding for BZ titanium clip and surrounding tissue was applied to minimize inaccuracies found in the CT images in the RayStation planning system. Each breast phantom was irradiated by a monoenergetic proton beam (103.23 MeV and 8×8 cm2) using a pencil-beam scanning proton therapy system. For a range perturbation study, doses were measured at 5 depths below the breast phantoms by using an ionization chamber and compared to the RayStation calculations with 3 scenarios for the clip density: the density correction method (S1: 1.6 g/cm3), raw CT (S2), and titanium density (S3: 4.54 g/cm3). For the local dose perturbation study, the radiographic EDR2 film was placed at 0 and 2 cm below the phantoms and compared to the RayStation calculations. Clinical effects of the perturbations were retrospectively examined with 10 APBI plans for the 3 scenarios (approved by our institutional review board). Results In the range perturbation study, the S1 simulation showed a good agreement with the chamber measurements, while excess pullbacks of 1∼2 mm were found in the S2 and S3 simulations. The film study showed local dose shadowing and perturbation by the clips that RayStation could not predict. In the plan study, no significant differences in the plan quality were found among the 3 scenarios. However, substantial range pullbacks were observed for S3. Conclusion The density correction method could minimize the dose and range difference between measurement and RayStation prediction. It should be avoided to simply override the known physical density of the BZ clips for treatment planning owing to overestimation of the range pullback.


2020 ◽  
Vol 22 (21) ◽  
pp. 12058-12067
Author(s):  
Vladimir G. Ushakov ◽  
Vladimir V. Meshkov ◽  
Aleksander Yu. Ermilov ◽  
Andrey V. Stolyarov ◽  
Iouli E. Gordon ◽  
...  

The potential-energy and dipole-moment functions for six electronic states are obtained both analytically, in the framework of long-range perturbation theory, and numerically, by using first-principles methods.


2016 ◽  
Vol 43 ◽  
pp. 467-478 ◽  
Author(s):  
Lionel Duke Sims

Prehistoric monument alignments on lunar standstills are currently understood for horizon range, perturbation event, crossover event, eclipse prediction, solstice full Moon and the solarisation of the dark Moon. The first five models are found to fail the criteria of archaeoastronomy field methods. The final model of lunar-solar conflation draws upon all the observed components of lunar standstills – solarised reverse phased sidereal Moons culminating in solstice dark Moons in a roughly nine-year alternating cycle between major and minor standstills. This lunar-solar conflation model is a syncretic overlay upon an antecedent Palaeolithic template for lunar scheduled rituals and amenable to transformation.


2016 ◽  
Vol 17 (3) ◽  
pp. 509-540 ◽  
Author(s):  
Julien Royer

We improve a previous result about the local energy decay for the damped wave equation on $\mathbb{R}^{d}$. The problem is governed by a Laplacian associated with a long-range perturbation of the flat metric and a short-range absorption index. Our purpose is to recover the decay ${\mathcal{O}}(t^{-d+\unicode[STIX]{x1D700}})$ in the weighted energy spaces. The proof is based on uniform resolvent estimates, given by an improved version of the dissipative Mourre theory. In particular, we have to prove the limiting absorption principle for the powers of the resolvent with inserted weights.


2011 ◽  
Vol 38 (6Part16) ◽  
pp. 3569-3569
Author(s):  
H Jin ◽  
Z Su ◽  
R Slopsema ◽  
Z Li

2011 ◽  
Vol 142 (3) ◽  
pp. 487-509
Author(s):  
Marzio Cassandro ◽  
Immacolata Merola ◽  
Maria Eulalia Vares

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