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Mathematical model to understand impact of velocity of detonation on vibration magnitude

机译:理解爆炸速度对振动幅度影响的数学模型

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Drilling and blasting is accepted as the cheapest and most suitable method for excavation of rock. The socio-eco-environmental constraints and increasing trend of population growth around excavation works enforces the blasting personnel to comply with high risk during implementation of blasting activities in populated areas. In addition to flying of blasted fragments, if any, ground vibration and inaudible (AOP) and audible noise heard during blasting intensifies the human response and recon for safe blasting practice for safety of inhabitants and structures around the excavation works. In addition to charge per delay, velocity of detonation (VOD) of explosive also quantifies magnitude of vibration at any distance of concern. Considering VOD of explosive as one of the parameter to influence magnitude of vibration, the paper puts forward a mathematical model to illustrate the significant role it plays in quantifying magnitude of vibration at any distance of concern. To understand the influence of explosive diameter and blast hole diameter for bulk loading on vibration magnitude, the paper puts forward a mathematical model to illustrate the same.
机译:钻孔和爆破是最便宜,最合适的岩石开挖方法。开挖工程周围的社会生态环境限制和人口增长趋势的加剧迫使爆破人员在人口稠密地区开展爆破活动时要遵守高风险。除了飞扬炸碎的碎片外,在爆破过程中听到的地面振动,听不见的声音(AOP)和听得见的噪音还增强了人类的反应,并为安全的爆破实践进行了侦察,以确保挖掘工作周围居民和建筑物的安全。除了每个延迟充电外,炸药的爆炸速度(VOD)还可以量化任何关注距离处的振动幅度。考虑到爆炸物的VOD是影响振动幅度的参数之一,本文提出了一个数学模型来说明炸药在任何关注距离上在量化振动幅度方面的重要作用。为了理解炸药直径和爆破孔直径对大载荷的影响,对振动强度的影响,提出了一个数学模型来说明。

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