Flying height - 4.8.9 | 4. Photogrammetry Surveying | Surveying and Geomatics
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4.8.9 - Flying height

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Interactive Audio Lesson

Listen to a student-teacher conversation explaining the topic in a relatable way.

Understanding Flying Height

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0:00
Teacher
Teacher

Today, we are going to explore the concept of flying height in aerial photogrammetry. Can anyone tell me what flying height refers to?

Student 1
Student 1

Is it the height at which the aircraft flies when taking photographs?

Teacher
Teacher

Exactly! Flying height is the altitude of the aircraft above mean sea level during photography. Why do you think this is important?

Student 2
Student 2

I think it affects how detailed the photos are?

Teacher
Teacher

Spot on! The flying height directly influences the photographic scale. For instance, if we fly higher, we capture a larger area, but the images might lose detail. This relationship can be remembered with the acronym 'BAGS'—Bigger Area, Growing Scale, which means the higher you fly, the smaller the scale of your image.

Student 3
Student 3

So if I fly at a lower height, I get more details?

Teacher
Teacher

Exactly! Lower heights give us a larger scale, which means more detail in the photos. It's all about balancing the flying height against what kind of detail we need.

Teacher
Teacher

Can anyone summarize why flying height is critical in aerial photography?

Student 4
Student 4

Flying height determines the scale and detail of the photographs. Higher means less detail.

Teacher
Teacher

Great summary! Remember, when planning a flight, understanding the relationship between flying height and photographic scale helps us achieve the best results in our project.

Calculating the Scale

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Teacher
Teacher

Now, let's dive into how we actually calculate scale based on flying height. The fundamental formula is Scale (S) = Focal Length (f) ÷ (Flying Height (H) - Height of object (h)). Can anyone explain why we subtract 'h'?

Student 1
Student 1

I think it’s because we are measuring relative to the object’s height?

Teacher
Teacher

Precisely! We want the scale to reflect the true relationship between the photo and the ground. If there are varying heights in terrain, we need to subtract that to get an accurate scale. Let’s do a quick exercise. If our focal length is 100 mm and our flying height is 500 m with a ground object height of 50 m, what is our scale?

Student 2
Student 2

So we need to convert the height into mm, right? That makes it 500000 mm, so… Scale = 100 / (500000 - 50) = 100 / 499950 = 0.000200004.

Teacher
Teacher

Excellent job! Always remember, the scale provides critical context to how we interpret the photos. Adjustments need to be made depending on terrain variations. Any questions on how we can apply this scaling in practical scenarios?

Student 3
Student 3

Could this affect how we decide to fly in a city versus over a field?

Teacher
Teacher

Absolutely, the nature of the terrain will influence where and how high we decide to fly. Let’s rephrase this: Remember BAH—'Building Aids Height'—to ensure we adapt our flying height based on urban structures.

Student 4
Student 4

That’s a smart way to remember it!

Teacher
Teacher

Excellent participation, everyone! Understanding flying height and how to calculate scale plays a significant role in photo interpretation and mapping.

Practical Application of Flying Height

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Teacher
Teacher

Let’s take a look at how flying height influences practical applications. When we are planning a flight, how do we decide the height?

Student 1
Student 1

It would depend on what we are mapping, right?

Teacher
Teacher

Exactly! If you're mapping a forest where detail is less critical, you can fly higher, but for urban planning, where every detail is vital, a lower flying height is preferable. Can anyone think of additional factors that might influence this decision?

Student 2
Student 2

Weather and obstacles like buildings or trees?

Teacher
Teacher

Right again! Weather can dictate the best times to fly, while the landscape will dictate if we can fly lower or need to adjust to avoid obstructions. Remember the acronym WHE—Weather, Height, Environment—is a great way to help remember these factors.

Student 3
Student 3

That makes planning sound more complex than it seems!

Teacher
Teacher

It can be! Aerial photography combines science with careful planning. Let’s recap—what should we consider when determining the flying height?

Student 4
Student 4

We need to think about the terrain, the level of detail needed, and weather conditions!

Teacher
Teacher

Exactly! You all did a fantastic job today in breaking down the complexities of flying height. This understanding will truly enhance your capabilities in aerial photogrammetry!

Introduction & Overview

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Quick Overview

Flying height is a critical parameter in aerial photogrammetry, determining the scale of photographs and influencing the details captured.

Standard

The flying height refers to the altitude of the aircraft above mean sea level when aerial photographs are taken. It directly influences the photographic scale, with a higher flying height resulting in a smaller scale. Understanding flying height is essential for effectively planning aerial photography projects, especially in relation to the characteristics of the terrain and the desired detail in the images.

Detailed

Flying Height in Aerial Photogrammetry

Flying height refers to the altitude at which the aircraft flies during the capture of aerial photographs, typically expressed as the height above mean sea level. This parameter is significant because it has a direct correlation with the photographic scale used in mapping and surveying.

When an aircraft flies at a greater altitude, the resulting photographic scale becomes smaller, covering more ground but resulting in less detail. Conversely, a lower flying height increases the scale of the photographs captured, yielding more detailed images but covering a smaller area. Therefore, understanding flying height is essential for effective planning in photogrammetry.

Significance of Flying Height

  • The scale of photographs is determined by the formula: Scale (S) = Focal length (f) / Flying height (H - h), where h represents the height of the objects being photographed above mean sea level. This means that as flying height increases, the scale diminishes, affecting the size relationship between objects in the photograph and their actual dimensions.
  • A key consideration in aerial photography flight planning, flying height impacts not just the details captured in images but also logistical factors such as the number of photographs needed and the nature of the terrain being surveyed. This understanding aids in the selection of appropriate equipment and photographic techniques, ensuring that the resultant images are suitable for their intended applications, such as creating maps or geological surveys.

Audio Book

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Definition of Flying Height

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Flying height is the height at which the aircraft flies (altitude of aircraft above mean sea level) when the photographs were taken is known as the flying height. It has a direct relationship with the photographic scale; higher the flying height, smaller the scale.

Detailed Explanation

Flying height refers specifically to the altitude of the aircraft when it captures aerial photographs. This height is critical because it influences the scale of the photographs. Essentially, the higher the aircraft is flying, the smaller the scale of the photo becomes. This means that less detail can be captured because the broader area is viewed from a greater distance.

Examples & Analogies

Imagine taking a photo with your smartphone. If you stand really close to a person (low flying height), you get a clear, detailed face shot (large scale). However, if you step back and take a wider shot of a group of people from far away (high flying height), the details of each person's face are lost, but you capture a broader scene (smaller scale).

Relationship between Flying Height and Scale

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Flying height is always known prior to flying to the area. Plumb line: It is a vertical line from the exposure station, indicating the direction of gravity. It coincides with the optical axis of the camera lens in case of a truly vertical photograph.

Detailed Explanation

Prior to taking aerial photographs, planners determine the flying height based on the required scale for the project. The plumb line directs the camera angle, ensuring photographs are taken vertically. This ensures minimal distortion and accurate portrayal of the ground beneath. A well-defined plumb line ensures consistency in how the photos are taken, crucial for creating reliable maps from the images.

Examples & Analogies

Consider a seesaw where one end represents the flying height and the other end indicates the scale of the photograph. If one side (flying height) goes up, the other side (scale) goes down. This balance illustrates how modifications in height directly affect the image scale, just as changing one side of a seesaw affects the other side's position.

Technical Considerations in Flight Planning

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Knowing the scale and focal length and average elevation (above msl) of the terrain, flying height of the aircraft can be determined. The scale and flying height are inter-related to each other.

Detailed Explanation

When planning an aerial photography mission, understanding the relationship between flying height, scale, and the area’s elevation is essential. The scale is calculated using the camera's focal length and the average elevation of the terrain. If the area has significant topographical changes, the flying height may need adjustments to ensure accurate scale across the images.

Examples & Analogies

Think of a high school math class where students are solving problems on distance and angles. Just like how they use the proper formulas depending on items like their height and the distance from the wall to the projector, aerial surveyors must adjust their flying height based on elevation and desired scale to ensure everything fits together perfectly in the final photographs.

Definitions & Key Concepts

Learn essential terms and foundational ideas that form the basis of the topic.

Key Concepts

  • Flying Height: It directly affects the level of detail captured in aerial photographs.

  • Photographic Scale: Higher flying heights result in smaller photographic scales, obscuring details.

  • Focal Length: The relationship between focal length and flying height is crucial for mapping accuracy.

Examples & Real-Life Applications

See how the concepts apply in real-world scenarios to understand their practical implications.

Examples

  • If an aircraft is at a flying height of 400 meters and the focal length of the camera is 100mm, the scale can be calculated as 100 / (400 - h).

  • Over urban areas, a lower flying height might be chosen (e.g., 200 meters) to allow detailed mapping of structures.

Memory Aids

Use mnemonics, acronyms, or visual cues to help remember key information more easily.

🎵 Rhymes Time

  • Flying high may seem so sweet, but greater height means less detail neat.

📖 Fascinating Stories

  • Imagine a photographer in a hot air balloon. At higher altitudes, he captures the whole landscape, but the details of the flowers below vanish. He quickly learns that for the best shots of the garden, he needs to float lower.

🧠 Other Memory Gems

  • BAGS: Bigger Area, Growing Scale—reflecting the relationship between flying height and photographic detail.

🎯 Super Acronyms

WHE

  • Weather
  • Height
  • Environment—remember the critical factors during aerial photography planning.

Flash Cards

Review key concepts with flashcards.

Glossary of Terms

Review the Definitions for terms.

  • Term: Flying Height

    Definition:

    The altitude of the aircraft above mean sea level when aerial photographs are taken.

  • Term: Scale

    Definition:

    The ratio of the distance on the photograph to the actual distance on the ground.

  • Term: Focal Length

    Definition:

    The distance from the optical center of the lens to the focal plane when the camera is focused at infinity.

  • Term: Mean Sea Level

    Definition:

    A reference point for measuring altitude, defined as the average level of the sea.

  • Term: Terrain

    Definition:

    The physical features of a tract of land, which can affect photography and measurements.