局部控制与适度低分量的确定的放射治疗,同时提供与非极端软组织和骨肉瘤的同时整合增强技术
J D Towler1, C David1, O Willis1
1The London Sarcoma Service, University College Hospital, 235 Euston Road, London, NW1 2BU, UK.
概括
适度低分量的终极放射疗法 (MHDRT) 为不可手术的非四肢肉瘤提供了有效的治疗选择. 这种方法在不适合或拒绝手术的患者中显示出具有可接受毒性的有希望的局部控制率.
科学领域:
- 在瘤学瘤学.
- 辐射瘤学 辐射瘤学
- 手术瘤学手术瘤学
背景情况:
- 手术是软组织肉瘤 (STS) 和骨肉瘤的主要治疗方法.
- 有相当数量的非四肢瘤患者不是切除的候选人.
- 对于这些病例的终极放射治疗,存在有限的结果数据,特别是危险器官附近的低分离.
研究的目的:
- 评估对中度低分量的终极放射治疗 (MHDRT) 的机构经验.
- 评估MHDRT在患有不可手术的非四肢STS和骨肉瘤的患者中的疗效和毒性.
- 在不适合或拒绝接受手术的患者中调查MHDRT.
主要方法:
- 在2021年7月至2024年9月期间,59名成年肉瘤患者接受了MHDRT.
- 治疗包括使用光子或质子疗法的60个疗程,分为28个部分.
- 剂量水平包括50.4 Gy和STS的63 Gy的同时综合增强 (SIB) 或骨肉瘤的70 Gy.
主要成果:
- 在1年的随访 (中位数为17.7个月) 时,局部控制为STS的90.8%,瘤的100%,高级骨肉瘤的55.6%.
- 在8.3%和10%的患者中,分别观察到急性和晚期3级毒性.
- 在瘤类型中实现了令人鼓舞的早期局部控制率.
结论:
- MHDRT是一种可行的激进治疗选择,用于不可手术的非四肢肉瘤.
- 在这个患者队列中,治疗表明可接受的毒性概况.
- MHDRT提供了令人鼓舞的早期本地控制,解决了对替代疗法的关键需求.
相关概念视频
Integration by Parts: Definite Integrals
80
Definite integrals involving the product of two functions over a fixed interval can be evaluated using integration by parts. This method rewrites the integral as the difference of a product evaluated at the endpoints and a remaining definite integral that is often simpler to compute.A representative example is the definite integral of the inverse tangent function. Since there is no direct integration formula for arctan x, the integrand is rewritten as a product of arctan x and the...
80
Definite Integral
71
Consider a real-valued function defined on a closed interval. One of the fundamental objectives in calculus is to determine the area under the graph of such a function. When an exact computation is not readily available, this area can be estimated by dividing the interval into a finite number of equal subintervals. Each subinterval corresponds to a rectangle whose width is the length of the subinterval and whose height is determined by the value of the function at a selected point within that...
71
Properties of Definite Integral I
61
A car’s motion over time can be effectively analyzed using integral calculus, particularly through the concept of the definite integral applied to a velocity–time relationship. The definite integral describes how velocity accumulates over a specified time interval to produce total displacement. From a geometric perspective, this displacement is interpreted as the area under the velocity–time curve. Several key properties of definite integrals make it easier to analyze motion...
61
Properties of Definite Integral II
56
Definite integrals are essential tools in calculus, used to quantify accumulated change over an interval. A common physical application is calculating the total displacement from a velocity-time graph. If a velocity function, v(t), describes the motion of an object over time, the definite integral gives the net displacement between times a and b. This integral corresponds to the signed area under the velocity curve between those two points.Two fundamental properties of definite integrals aid in...
56
Absolute and Local Extreme Values
76
The highest and lowest values of a function, relative to a reference axis, are known as extreme values. These include absolute maximum and absolute minimum values, which represent the highest and lowest points the function reaches across its entire domain. Within a restricted portion of the function, the highest and lowest values are referred to as local maximum and local minimum values, respectively.Periodic functions, such as sine and cosine, show extreme values at infinitely many points due...
76
Properties of Definite Integral III
49
The definite integral plays a critical role in understanding motion, particularly when calculating how far an object has traveled over time. Two important principles that emerge from this application are the Positivity Property and the Comparison Property of definite integrals. These properties provide intuitive physical interpretations based on velocity and displacement.Positivity Property of Definite IntegralsThe Positivity Property states that if an object’s velocity remains...
49


