Material dispersion in a step index fiber is given by:
Dispersion = -(length/c)*((DELTA_wavelength)/wavelength)*(2nd derivitive of n1 wrt wavelength)
c = speed of light
DELTA_wavelength/wavelength is usually given as a percentage
2nd derivitive of n1 wrt wavelength can be found using a graph.
Since n1 is a function of the fiber you're using you must obtain a graph of dispersion for that particular material. I have a graph for glass silica. Let me know if you need it.
Yes. it does.
To graph the set of all the solutions to an equation in two variables, means to draw a curve on a plane, such that each solution to the equation is a point on the curve, and each point on the curve is a solution to the equation. The simplest curve is a straight line.
The roots of the quadratic equation are the x-intercepts of the curve.
y=ax+b
The slope of a curved line at a point is the slope of the tangent to the curve at that point. If you know the equation of the curve and the curve is well behaved, you can find the derivative of the equation of the curve. The value of the derivative, at the point in question, is the slope of the curved line at that point.
Emulsion id the dispersed phase that is in the white material of an egg. Emulsion is the mixture of two liquids.
An acnode is an isolated point which isn't on a curve, but whose co-ordinates satisfy the equation of the curve so that it would belong to the curve if extended.
Population density is the measurement of individuals living in a defined spacePopulation dispersion is how individuals of a population are spread in an area of a volume survivorship curve is the number of surviving members over time from a measured set of birthsthree patterns of dispersion are uniform, clumped, and random dispersion
when the material fails
The coordinates of the points on the curve represent solutions of the equation.
The word curve can be used as either a verb or a noun. As a verb: when you throw a ball, its path will curve downward, because of gravity. As a noun: the equation can be drawn on the graph as a smooth curve.
derivation of pedal equation