Industry-relevant training in Business, Technology, and Design to help professionals and graduates upskill for real-world careers.
Fun, engaging games to boost memory, math fluency, typing speed, and English skills—perfect for learners of all ages.
Enroll to start learning
You’ve not yet enrolled in this course. Please enroll for free to listen to audio lessons, classroom podcasts and take practice test.
Listen to a student-teacher conversation explaining the topic in a relatable way.
Today, we are going to talk about resampling in digital image processing. Can anyone tell me what happens after we georeference an image?
Doesn't the image need to be adjusted to fit the new coordinates?
Exactly! After georeferencing, we must resample the image. Resampling helps us to reassign new pixel values to match the new coordinate system. What do you think are the methods we could use for resampling?
I've heard about the nearest neighbour method.
That's one method! It assigns the pixel value from the nearest original pixel. Let's remember this with the acronym 'NN' for Nearest Neighbour. Can anyone tell me about the trade-offs with this method?
It can look blocky because it doesn't create smooth images, right?
Yes, that's correct! We'll summarize this session by noting that resampling ensures pixel alignment, and while the nearest neighbour method is simple, it can compromise image quality.
Now that we know about the nearest neighbour method, let’s explore bilinear interpolation. Who can explain how it works?
It uses the average of the four closest pixels, right?
Exactly! It's more sophisticated than the nearest neighbour method and smooths the image better. Let's internalize this by remembering 'BI for Bilinear'! Can anyone tell me how this method might change pixel values?
It still alters pixel values, but less so than nearest neighbour, right?
Yes! Great observation! Finally, let’s touch on cubic convolution. It’s the most complex but yields the smoothest results. Can anyone summarize its advantages and disadvantages?
It uses a weighted average of 16 pixels, which can enhance image quality, but it might introduce values that weren’t actually in the original image.
That's perfect! Remember, 'CC for Cubic Convolution' can help you recall its complexity. Today we've learnt about three resampling methods and their impacts!
Let’s discuss how to choose the right resampling technique. What factors do you think we should consider?
Maybe the level of detail needed for the final image?
Correct! Different applications require different image qualities. If high detail is crucial, cubic convolution can serve well despite its complexities. On the flip side, what if the simplicity is the goal?
Then we might choose nearest neighbour for speed.
Exactly! Simplicity sometimes outweighs quality, depending on the use case. Remember to assess each method's need versus impact! Let’s wrap up with a summary of our discussions today!
Read a summary of the section's main ideas. Choose from Basic, Medium, or Detailed.
The process of resampling occurs after georeferencing, where the pixels of the image need to be realigned to a new coordinate system. This involves interpolation techniques such as nearest neighbour, bilinear interpolation, and cubic convolution to accurately assign new pixel values while maintaining the fidelity of the original image.
Resampling is a crucial step in digital image processing that takes place after georeferencing, which involves correcting the geometry of the image. Once the image is accurately placed in a real-world coordinate system, the original pixel grid may not align perfectly with the new coordinates. To rectify this, resampling interpolates and assigns new digital number (DN) values to the displaced pixels.
There are three widely used methods for resampling:
Selecting the appropriate method depends on the specific requirements of the image quality and application. Understanding these techniques ensures effective manipulation and accuracy in image analysis.
Dive deep into the subject with an immersive audiobook experience.
Signup and Enroll to the course for listening the Audio Book
After the georeferencing process, we may find that the pixels have been oriented differently than the way they were present in the original image coordinate system. Resampling is the process of interpolation the new DN values of the displaced pixels (new pixel location) in the new coordinate system.
Resampling occurs after the image has been georeferenced. This means the image's pixels now correspond to real-world coordinates, but their arrangement may be different from how they were originally organized in the image. As a result, some pixels need to be relocated to fit the new coordinate system. Resampling involves recalculating the values (known as Digital Number or DN values) for these relocated pixels. It effectively 'interpolates' values in a way that maintains the general characteristics of the original image while adapting to the new layout.
Imagine you have a jigsaw puzzle that you have completed, but now you need to fit it into a different-shaped frame. The pieces might need to be resized or adjusted to fit the new frame while still representing the original image as closely as possible.
Signup and Enroll to the course for listening the Audio Book
Three methods of resampling are commonly used, as given below (Figure 5.39).
(a) Nearest Neighbour: In this method, the attribute value of the original pixel nearest to a pixel in the output image is assigned to the corresponding cell.
(b) Bilinear Interpolation: It assigns the value to a pixel in the output image by taking weighted average of the surrounding four pixels in the original grid nearest to it.
(c) Cubic Convolution: It assigns the value to a pixel in the output image by taking weighted average of the surrounding sixteen pixels in the original grid nearest to it.
There are three main techniques employed for resampling:
1. Nearest Neighbour: This method is the simplest. It assigns the value of the nearest pixel from the original image directly to the new pixel location. While it’s less computationally intensive, it may lead to a blocky image since it doesn't smooth the variations between pixel values.
2. Bilinear Interpolation: This technique improves upon the nearest neighbour by considering the values of the four nearest pixels. It calculates a weighted average based on the proximity of these pixels to the new location. This creates smoother transitions between pixel values, reducing blockiness.
3. Cubic Convolution: This is an even more advanced technique where a weighted average of the sixteen nearest pixels is calculated. This results in the highest quality image with smooth transitions but requires more processing power and time.
Think of resampling like adjusting a painting when placed in a new frame. If it's a simple frame (like nearest neighbour), you might only consider the corner pieces of the painting that are in the closest range to fit, creating an angular effect. With a more sophisticated frame (bilinear), you adjust four corner points to ensure a smoother edge. With the most ornate frame (cubic convolution), you adjust sixteen points, producing a seamless transition that looks much better in its new display.
Signup and Enroll to the course for listening the Audio Book
Among the three methods, nearest neighbour is a preferred method as it doesn’t alter the values of the original grid cells assigned to the resampled grid cells but it produces a blocky image. The cubic convolution on the other side does change the values but is more accurate. It generates a smoother image.
Choosing the appropriate resampling method often depends on the specific needs of your analysis or application. The nearest neighbour method, while keeping the original pixel values intact, may not be ideal for giving a clear visual representation due to its tendency to produce a blocky look. On the other hand, cubic convolution, although it modifies pixel values to create a smoother appearance, may be preferred in situations where image quality is critical, such as detailed analysis or presentations.
Consider an artist altering the resolution of an artwork for printing. Using a basic resizing tool (nearest neighbour) keeps the original colors but may create a pixelated effect. However, using an advanced painting software (cubic convolution) to smooth out edges improves the overall look, making the image more visually appealing, even though it slightly alters the colors.
Learn essential terms and foundational ideas that form the basis of the topic.
Key Concepts
Georeferencing: The process of correcting the geometry of an image to align with real-world coordinates.
Interpolation: The method used to estimate unknown pixel values based on known pixel data.
Pixel Value Changes: Understanding that resampling alters pixel values to fit the new coordinate system.
Quality vs. Method: Balancing the need for image quality against the simplicity of the method.
See how the concepts apply in real-world scenarios to understand their practical implications.
Using nearest neighbour for a low-resolution image where high detail isn't needed.
Applying cubic convolution for high-resolution satellite imagery to ensure smoother transitions.
Use mnemonics, acronyms, or visual cues to help remember key information more easily.
Resampling's the game, changing pixels' names; nearest for quick, bilinear's the pick, smoothening without shame.
Once upon a time, in a world of pixels, a group of methods fought for glory. Nearest Neighbour was fast but blocky. Bilinear was smoother but didn't always keep its name neat. Then came Cubic Convolution who wooed all with its elegance but sometimes changed the tale too much!
Remember 'N, B, C' for the types of resampling methods: Nearest Neighbour, Bilinear Interpolation, Cubic Convolution.
Review key concepts with flashcards.
Review the Definitions for terms.
Term: Resampling
Definition:
The process of interpolating new pixel values for an image when aligning it to a new coordinate system.
Term: Nearest Neighbour
Definition:
A simple resampling method that assigns the value of the closest pixel in the original image.
Term: Bilinear Interpolation
Definition:
A resampling technique that calculates the value for a new pixel based on the average of the four nearest original pixels.
Term: Cubic Convolution
Definition:
An advanced resampling method that calculates new pixel values using a weighted average of the sixteen nearest original pixels.