Many have seen this cartoon simulation from the Washington Post:
https://www.washingtonpost.com/graphics/2020/world/corona-simulator/
Taking the idealized math a step further, a lot of employers may not understand that minimizing the work force has an exponential effect on infection rates. For example, if we assume that all collisions involve two people, the kinetics would be 2nd order. This means that cutting the number of people in half will reduce the number of collisions (infection rate) by a factor of 4. I am suggesting that companies who need people on site divide into 2 teams, with a cleaning between shifts, with intervals lasting days or weeks.
Also, I will point out that the movement of the particles to fill the available space may be viewed as a model of diffusion. In chemistry, this is stated by saying that gas particles will fill the available volume. The process is zero order. This means that we cannot stop the rate of virus spreading geographically, but we can affect the infection rate, as well as the total number of infections, as shown by the area under the curves in the WaPo graphs.
These are idealized models, but if you grasp the basic math, it becomes easier to make informed decisions.
https://www.washingtonpost.com/graphics/2020/world/corona-simulator/
Taking the idealized math a step further, a lot of employers may not understand that minimizing the work force has an exponential effect on infection rates. For example, if we assume that all collisions involve two people, the kinetics would be 2nd order. This means that cutting the number of people in half will reduce the number of collisions (infection rate) by a factor of 4. I am suggesting that companies who need people on site divide into 2 teams, with a cleaning between shifts, with intervals lasting days or weeks.
Also, I will point out that the movement of the particles to fill the available space may be viewed as a model of diffusion. In chemistry, this is stated by saying that gas particles will fill the available volume. The process is zero order. This means that we cannot stop the rate of virus spreading geographically, but we can affect the infection rate, as well as the total number of infections, as shown by the area under the curves in the WaPo graphs.
These are idealized models, but if you grasp the basic math, it becomes easier to make informed decisions.