Band Loads Associated with Principle Components Calculator

↳

Electronics

Chemical Engineering

Civil

Electrical

Electronics and Instrumentation

Materials Science

Mechanical

Production Engineering

⤿

Digital Image Fundamentals

Intensity Transformation

✖Eigenvalue for Band k component P is the kth value of the eigenvector matrix associated with principle component P.ⓘ Eigenvalue for Band k component P [a_kp]			+10% -10%
✖Pth Eigenvalue refer to the Pth eigenvalue in the ordered list of eigenvalues. Eigenvalues are often ordered in descending or ascending order based on their magnitude.ⓘ Pth Eigenvalue [λ_p]			+10% -10%
✖Variance of Band k in Matrix the k-th eigenvalue represents the variance of the k-th band in the original data matrix.ⓘ Variance of Band k in Matrix [Var_k]			+10% -10%

✖K Band Loads with P Principle Components refers to the resistance applied to each original band to create the principal component.ⓘ Band Loads Associated with Principle Components [R_kp]

⎘ Copy

👎

Formula

✖

Band Loads Associated with Principle Components

Formula

`"R"_{"kp"} = "a"_{"kp"}*sqrt("λ"_{"p"})/sqrt("Var"_{"k"})`

Example

`"0.048145Ω"="0.056"*sqrt("17")/sqrt("23")`

Calculator

LaTeX

Reset

👍

Download Electronics Formula PDF PDF Image

Band Loads Associated with Principle Components Solution

STEP 0: Pre-Calculation Summary

Formula Used

K Band Loads with P Principle Components = Eigenvalue for Band k component P*sqrt(Pth Eigenvalue)/sqrt(Variance of Band k in Matrix)
R_kp = a_kp*sqrt(λ_p)/sqrt(Var_k)
This formula uses 1 Functions, 4 Variables

Functions Used

sqrt - A square root function is a function that takes a non-negative number as an input and returns the square root of the given input number., sqrt(Number)

Variables Used

K Band Loads with P Principle Components - (Measured in Ohm) - K Band Loads with P Principle Components refers to the resistance applied to each original band to create the principal component.
Eigenvalue for Band k component P - Eigenvalue for Band k component P is the kth value of the eigenvector matrix associated with principle component P.
Pth Eigenvalue - Pth Eigenvalue refer to the Pth eigenvalue in the ordered list of eigenvalues. Eigenvalues are often ordered in descending or ascending order based on their magnitude.
Variance of Band k in Matrix - Variance of Band k in Matrix the k-th eigenvalue represents the variance of the k-th band in the original data matrix.

STEP 1: Convert Input(s) to Base Unit

Eigenvalue for Band k component P: 0.056 --> No Conversion Required
Pth Eigenvalue: 17 --> No Conversion Required
Variance of Band k in Matrix: 23 --> No Conversion Required

STEP 2: Evaluate Formula

Substituting Input Values in Formula

R_kp = a_kp*sqrt(λ_p)/sqrt(Var_k) --> 0.056*sqrt(17)/sqrt(23)

Evaluating ... ...

R_kp = 0.0481447094027813

STEP 3: Convert Result to Output's Unit

0.0481447094027813 Ohm --> No Conversion Required

FINAL ANSWER

0.0481447094027813 ≈ 0.048145 Ohm <-- K Band Loads with P Principle Components

(Calculation completed in 00.004 seconds)

You are here -

Home » Engineering » Electronics » Digital Image Processing » Digital Image Fundamentals » Band Loads Associated with Principle Components

Credits

Created by banuprakash

Dayananda Sagar College of Engineering (DSCE), Bangalore

banuprakash has created this Calculator and 50+ more calculators!

Verified by Dipanjona Mallick

Heritage Insitute of technology (HITK), Kolkata

Dipanjona Mallick has verified this Calculator and 50+ more calculators!

< 19 Digital Image Fundamentals Calculators

Standard Deviation by Linear Function of Camera Exposure Time

Go Standard Deviation = Model Function*(Radiant Intensity)*Model Behaviour Function*(1/Distance between Camera and the IRED^2)*(Model Coefficient 1*Camera Exposure Time+Model Coefficient 2)

Bilinear Interpolation

Go Bilinear Interpolation = Coefficient a*X Co-ordinate+Coefficient b*Y Co-ordinate+Coefficient c*X Co-ordinate*Y Co-ordinate+Coefficient d

Band Loads Associated with Principle Components

Go K Band Loads with P Principle Components = Eigenvalue for Band k component P*sqrt(Pth Eigenvalue)/sqrt(Variance of Band k in Matrix)

Cumulative Frequency for Each Brightness Value

Go Cumulative Frequency for Each Brightness Value = 1/Total Number of Pixels*sum(x,0,Maximum Brightness Value,Frequency of Occurence of Each Brightness Value)

Run-Length Entropy of Image

Go Run Length Entropy of Image = (Entropy of Black Run Length+Entropy of White Run Length)/(Average Value of Black Runlength+Average Value of White Runlength)

Linear Combination of Expansion

Go Linear Combination of expansion functions = sum(x,0,Integer Index For Linear Expansion,Real Valued Expansion Coefficients*Real Valued Expansion Functions)

Wavelet Coefficient

Go Detail Wavelet Coefficient = int(Scaling Function Expansion*Wavelet Expansion Function*x,x,0,Integer Index For Linear Expansion)

Quantization Step Size in Image Processing

Go Quantization Step Size = (2^(Nominal Dynamic Range-Number of Bits Alloted to Exponent))*(1+Number of Bits Alloted to Mantissa/2^11)

Watermarked Image

Go Watermarked Image = (1-Weighting Parameter)*Unmarked Image+Weighting Parameter*Watermark

Maximum Efficiency of Steam Engine

Go Maximum Efficiency of Steam Engine = ((Temperature Difference)-(Temperature))/(Temperature Difference)

Digital Image Row

Go Digital Image Row = sqrt(Number of Bits/Digital Image Column)

Digital to Analog Converter

Go Digital to Analog Converter Resolution = Reference Voltage/(2^Number of Bits-1)

Rejection of Image Frequency

Go Image Frequency Rejection = (1+Quality Factor^2*Rejection Constant^2)^0.5

Probability of Intensity Level Occurring in given Image

Go Probability of Intensity = Intensity Occurs in Image/Number of Pixels

Digital Image Column

Go Digital Image Column = Number of Bits/(Digital Image Row^2)

Number of Bits

Go Number of Bits = (Digital Image Row^2)*Digital Image Column

Image File Size

Go Image File Size = Image Resolution*Bit Depth/8000

Energy of Various Components

Go Energy of Component = [hP]*Frequency

Number of Grey Level

Go Number of Grey Level = 2^Digital Image Column

Band Loads Associated with Principle Components Formula

K Band Loads with P Principle Components = Eigenvalue for Band k component P*sqrt(Pth Eigenvalue)/sqrt(Variance of Band k in Matrix)
R_kp = a_kp*sqrt(λ_p)/sqrt(Var_k)

What is the Relationship Between PCs and Band Loads?

Band loads refer to the weights assigned to each original band in the linear combination that forms a principal component. These weights indicate the contribution of each band to the principal component.

How to Calculate Band Loads Associated with Principle Components?

Band Loads Associated with Principle Components calculator uses K Band Loads with P Principle Components = Eigenvalue for Band k component P*sqrt(Pth Eigenvalue)/sqrt(Variance of Band k in Matrix) to calculate the K Band Loads with P Principle Components, The Band Loads Associated with Principle Components formula is defined as the resistance applied to each original band k to create the principal component p. K Band Loads with P Principle Components is denoted by R_kp symbol.

How to calculate Band Loads Associated with Principle Components using this online calculator? To use this online calculator for Band Loads Associated with Principle Components, enter Eigenvalue for Band k component P (a_kp), Pth Eigenvalue (λ_p) & Variance of Band k in Matrix (Var_k) and hit the calculate button. Here is how the Band Loads Associated with Principle Components calculation can be explained with given input values -> 0.094262 = 0.056*sqrt(17)/sqrt(23).

FAQ

What is Band Loads Associated with Principle Components?

The Band Loads Associated with Principle Components formula is defined as the resistance applied to each original band k to create the principal component p and is represented as R_kp = a_kp*sqrt(λ_p)/sqrt(Var_k) or K Band Loads with P Principle Components = Eigenvalue for Band k component P*sqrt(Pth Eigenvalue)/sqrt(Variance of Band k in Matrix). Eigenvalue for Band k component P is the kth value of the eigenvector matrix associated with principle component P, Pth Eigenvalue refer to the Pth eigenvalue in the ordered list of eigenvalues. Eigenvalues are often ordered in descending or ascending order based on their magnitude & Variance of Band k in Matrix the k-th eigenvalue represents the variance of the k-th band in the original data matrix.

How to calculate Band Loads Associated with Principle Components?

The Band Loads Associated with Principle Components formula is defined as the resistance applied to each original band k to create the principal component p is calculated using K Band Loads with P Principle Components = Eigenvalue for Band k component P*sqrt(Pth Eigenvalue)/sqrt(Variance of Band k in Matrix). To calculate Band Loads Associated with Principle Components, you need Eigenvalue for Band k component P (a_kp), Pth Eigenvalue (λ_p) & Variance of Band k in Matrix (Var_k). With our tool, you need to enter the respective value for Eigenvalue for Band k component P, Pth Eigenvalue & Variance of Band k in Matrix and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.

Home

FREE PDFs

🔍 Search