4 - advance mri Flashcards

1
Q
  1. Question: Explain the concept of Contrast-to-Noise Ratio (CNR) in the context of fMRI. How does CNR differ from Signal-to-Noise Ratio (SNR), and why is it considered more informative in certain scenarios?
A
  1. Answer: The Contrast-to-Noise Ratio (CNR) measures the strength of the signal difference compared to the background noise in fMRI data. It focuses on the ability to detect specific signal differences of interest while accounting for the noise. CNR is more informative than the Signal-to-Noise Ratio (SNR) because it considers the detectability of signal differences relevant to the research question, such as identifying activations in specific brain regions. Unlike SNR, which only quantifies the signal strength relative to noise, CNR accounts for the variability in the signal differences being studied.
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2
Q
  1. Question: Describe the sources of noise in fMRI data sets: system instability, thermal noise, and physiological noise. How do these sources impact the overall quality of fMRI images and the interpretability of functional activation?
A
  1. Answer: The three main sources of noise in fMRI data sets are system instability, thermal noise, and physiological noise. System instability arises from imperfections in the imaging equipment and can affect signal quality. Thermal noise is inherent in the electronics and increases with higher field strengths. Physiological noise results from processes like cardiac and respiratory cycles, involuntary motion, and resting-state fluctuations. These noise sources can degrade image quality, increase variability in the fMRI signal, and impact the ability to detect true activations.
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3
Q
  1. Question: What is the significance of Physiological Noise in fMRI studies? Provide examples of physiological processes that contribute to this noise and explain why addressing physiological noise is essential for accurate functional connectivity analysis.
A
  1. Answer: Physiological noise refers to variations in the fMRI signal caused by biological processes. It includes factors such as cardiac and respiratory cycles, involuntary motion, and resting-state fluctuations. Physiological noise can be periodic, making it distinct from random noise. Addressing physiological noise is crucial for accurate functional connectivity analysis because it can lead to spurious correlations between brain regions. Techniques like cardiac and respiratory noise correction, as well as methods like independent component analysis (ICA), are used to mitigate the impact of physiological noise on fMRI data.
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4
Q
  1. Question: Discuss the concept of Signal-to-Thermal Noise Ratio (SNR0) and Time Course SNR in assessing physiological noise in fMRI experiments. How can varying the flip angle and field strength impact these measures, and how are they used to evaluate the impact of physiological noise?
A
  1. Answer: The Signal-to-Thermal Noise Ratio (SNR0) measures the ratio of the signal in the object to the standard deviation of noise in the background. Time Course SNR represents the SNR over time and is important in fMRI experiments. Physiological noise is proportional to signal intensity, while thermal noise is independent of it. Varying the flip angle impacts thermal noise but not physiological noise. Plotting SNR against SNR0 helps assess the impact of physiological noise, where increasing field strength or flip angle leads to increased physiological noise.
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5
Q
  1. Question: Explain the principles of Parallel Imaging techniques, specifically SENSE and GRAPPA. How do these techniques utilize coil sensitivity patterns to accelerate image acquisition, and what factors should be considered when choosing between them?
A
  1. Answer: Parallel Imaging techniques, such as SENSE (Sensitivity Encoding) and GRAPPA (Generalized Auto-calibrating Partially Parallel Acquisitions), utilize the sensitivity patterns of multiple receiver coils to accelerate image acquisition. SENSE reconstructs images by exploiting coil sensitivity and intensity patterns in the image domain, while GRAPPA operates in the k-space domain by deriving missing data using coil sensitivity information. The choice between them depends on the specific application and scanner type. SENSE is commonly used in Philips systems, while GRAPPA is used in Siemens systems.
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6
Q
  1. Question: Outline the advantages and applications of Multi-Echo EPI in fMRI studies. How does Multi-Echo EPI address issues related to distortion, sensitivity, and physiological noise in comparison to traditional single-echo EPI?
A
  1. Answer: Multi-Echo EPI addresses issues like distortion, sensitivity, and physiological noise. By acquiring multiple echoes after a single excitation, Multi-Echo EPI reduces distortion and improves sensitivity by accommodating a range of T2* values. This approach also allows for weighted image combination, enhancing sensitivity over single-echo methods. However, Multi-Echo EPI is limited by the length of the echo train, which can impact image quality if T2* values are too short.
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7
Q
  1. Question: Describe the concept of Simultaneous Multi-Slice (SMS) or multiband imaging in fMRI. How does SMS acquisition increase imaging speed, and what are the benefits of combining in-plane and slice acceleration techniques?
A
  1. Answer: Simultaneous Multi-Slice (SMS) or multiband imaging accelerates image acquisition by exciting and acquiring multiple slices simultaneously. SMS reduces the time needed for slice excitation, resulting in a significant speed increase. Combining in-plane and slice acceleration techniques enhances the advantages of both, providing both time savings and reduced distortion. SMS is particularly useful for task-based fMRI studies where the benefits of increased temporal resolution are essential.
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8
Q
  1. Question: Compare and contrast 2D EPI and 3D EPI sequences in fMRI. Discuss their respective advantages and disadvantages in terms of sensitivity, spatial resolution, temporal characteristics, and susceptibility to artifacts.
A
  1. Answer: 2D EPI and 3D EPI differ in various aspects. In terms of sensitivity, 3D EPI generally outperforms 2D EPI due to simultaneous signal acquisition from multiple slices. For spatial resolution, 3D EPI is preferred for high-resolution studies as it avoids the need to acquire multiple thin slices, reducing scan time. However, 2D EPI is less affected by physiological effects, making it more suitable for minimizing motion and physiological noise. Additionally, 3D EPI may suffer from spin history effects and motion artifacts.
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9
Q
  1. Question: In the context of modern fMRI practice, explain why SMS acquisition combined with multi-echo is commonly used. Discuss the scenarios where this approach is most beneficial and its limitations in terms of spatial resolution and field homogeneity.
A
  1. Answer: SMS acquisition combined with multi-echo is commonly used in modern fMRI practice. SMS provides real-time savings and reduced distortion, while multi-echo improves sensitivity and accommodates a range of T2* values. This approach is suitable for regions with poor field homogeneity and is especially beneficial for event-related fMRI studies that require high temporal resolution. However, SMS with multi-echo may not be compatible with high spatial resolution due to limitations in echo train length.
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10
Q
  1. Question: Describe the implications and considerations of working at higher field strengths (e.g., 3T and above) in fMRI experiments. How does physiological noise behave at higher field strengths, and what strategies can be employed to mitigate its effects?
A
  1. Answer: Working at higher field strengths (e.g., 3T and above) in fMRI experiments has implications for physiological noise. Physiological noise increases significantly with higher field strengths and can dominate other noise sources. Strategies to mitigate physiological noise at higher field strengths include working at high spatial resolutions where thermal noise dominates or using short TR (repetition time) and low flip angles to handle cardiac and respiratory noise. Corrective techniques like measuring heartbeat and respiration or using methods like ICA can also be employed to address physiological noise.
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11
Q

NOTESQ. In an fMRI experiment at 3 T using a 3 mm isotropic voxel and TR 2s, I decide to double the acquisition bandwidth, which will (approximately) halve my ETL and halve the degree of distortion. (a) What effect will this have on the thermal SNR? (b) Will the sensitivity of my fMRI experiment be affected?

A
  • Answer: (b) The spatial resolution of 3mm places us in the physiological noise domain, thus the sensitivity of the fMRI experiment will be unaffected. (a) Doubling the acquisition bandwidth opens up the door for more noise, SNR goes down because signal stays the same while thermal noise goes up
    explain

(a) Effect on Thermal SNR:

In fMRI experiments, the Signal-to-Noise Ratio (SNR) is a crucial measure of the strength of the signal relative to the noise. SNR is particularly important because it directly affects the quality and reliability of the acquired images. The thermal noise, also known as Johnson-Nyquist noise, is a component of the total noise present in the acquired signal.

When you double the acquisition bandwidth, the time taken to read out the data from each voxel is reduced, effectively halving the Echo Train Length (ETL) and the degree of distortion. This reduction in ETL helps mitigate the signal distortion that occurs due to susceptibility-induced field inhomogeneities. However, the reduction in ETL also means that the data collected for each voxel is acquired over a shorter time interval.

As a result, the reduction in ETL will indeed contribute to a reduction in the echo-induced distortions, but it will also lead to the acquisition of a relatively smaller amount of signal for each voxel. This reduction in the amount of signal collected for each voxel can lead to a decrease in the overall SNR, despite the reduction in distortion.

In summary, doubling the acquisition bandwidth will likely reduce the thermal SNR because the reduction in ETL, while helpful in reducing distortion, also means that less signal is acquired during the shorter readout window, leading to a decrease in the signal component of SNR.

(b) Effect on Sensitivity:

The sensitivity of an fMRI experiment refers to its ability to detect changes in the blood oxygenation level-dependent (BOLD) signal, which reflects neural activity. Sensitivity depends on factors such as voxel size, field strength, and other experimental parameters.

In the given scenario, you are using a 3 mm isotropic voxel size for your fMRI experiment at 3 T field strength. A voxel size of 3 mm places the experiment in the physiological noise domain, where the main sources of noise are physiological fluctuations such as cardiac and respiratory cycles. In this domain, the sensitivity of the fMRI experiment is primarily limited by physiological noise rather than thermal noise.

Doubling the acquisition bandwidth and halving the ETL does not significantly impact the sensitivity of the fMRI experiment. Since the experiment is already operating in the physiological noise domain, changes in acquisition parameters that affect thermal noise are less likely to have a substantial effect on sensitivity. In this case, the sensitivity is more influenced by physiological noise sources, which remain relatively unchanged with the given adjustment in acquisition bandwidth.

In summary, the sensitivity of your fMRI experiment will be largely unaffected by doubling the acquisition bandwidth and halving the ETL, as the experiment is already operating in the physiological noise domain, where physiological noise dominates over thermal noise.

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12
Q

NOTESQ. If I would add all the images together in a multi-echo EPI experiment to produce the final image then this is equivalent to using equal weighting for all TEs. As compared to an optimized weighting scheme based on measured signal intensities would equal weighting be more disadvantageous in a voxel with short or with long T2*?

A
  • Answer: If T2* is long then the signal drop-off is flatter than if it is short. Hence the disadvantage will be greater in regions of shorter T2*

Apologies for any redundancy in my previous responses. Here’s a concise summary of the key points:

  • T2* Relaxation Time: T2* relaxation time affects how quickly the MRI signal decays. Longer T2* results in a slower decay, while shorter T2* results in a faster decay.
  • Multi-Echo EPI: In a multi-echo EPI experiment, different echoes are acquired at various echo times (TEs) to capture information about T2* relaxation and provide different contrasts.
  • Equal vs. Optimized Weighting: Equal weighting assigns the same importance to all TEs when combining images. Optimized weighting adjusts the contribution of each echo based on signal characteristics.
  • Voxels with Short T2* Relaxation:
    • In regions where the T2* relaxation time is short, such as in areas with high iron content (like blood or certain brain structures), the transverse magnetization decays rapidly. This rapid decay causes the MRI signal to drop off quickly with increasing TE.
    • If equal weighting is applied, all echoes are given the same importance when constructing the image. However, since the signal in these regions diminishes swiftly, the echoes acquired at later TEs contribute less due to their weaker signal.
    • Consequently, the final combined image will have reduced signal from these regions, resulting in less contrast and potentially obscuring details.
    • Optimized weighting is beneficial in this case. Echoes with earlier TEs, where the signal is stronger, would be assigned higher weights. This approach effectively compensates for the rapid decay and helps retain more signal from voxels with short T2* relaxation times.

-Voxels with Long T2* Relaxation:
- In regions with longer T2* relaxation times, the transverse magnetization decay is more gradual. The signal remains relatively stronger at later TEs.
- Equal weighting might not sufficiently emphasize the information from these longer T2* regions. Echoes with later TEs contribute more signal that is relevant to these regions, and equal weighting could potentially overlook this crucial information.
- Optimized weighting allows these later echoes to play a more substantial role in image construction. By assigning higher weights to later echoes, the contrasts and details specific to longer T2* regions can be accentuated.

  • Conclusion: Equal weighting can be disadvantageous in regions of both short and long T2* relaxation times. Optimized weighting, considering signal strengths, mitigates this issue and leads to better image quality and contrast.
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13
Q

NOTESQ. If I would have a minimum TR of 50 ms (the inter-excitation TR, not the volume TR) then give a ball park estimation of how long it would take to acquire a 3D-EPI image of the brain at 1mm spatial resolution with the slice direction oriented along the z-axis?

A
  • Answer: Assume FOV is 150 mm then we need 150 phase-encoding steps times 50ms= 7.5 s

Interpreting the Question:

A 3D-EPI image is a three-dimensional dataset acquired using the Echo Planar Imaging technique, which is commonly used in fMRI.
The spatial resolution of the image is specified as 1mm.
The slice direction is oriented along the z-axis, which means that the slices are acquired perpendicular to this axis.
Key Factors:

Field of View (FOV): Assuming the field of view is 150 mm. This means that the imaging region in the z-direction (slice direction) is 150 mm.
Phase-Encoding Steps: The number of phase-encoding steps in the z-direction, which corresponds to the number of slices.
Calculation:
The time it takes to acquire an image using 3D-EPI is influenced by the number of phase-encoding steps in the slice direction and the inter-excitation TR.

Given that the minimum inter-excitation TR is 50 ms, and the FOV is 150 mm, and the spatial resolution is 1mm, the calculation can be as follows:

Number of Phase-Encoding Steps = FOV in Slice Direction / Spatial Resolution
Number of Phase-Encoding Steps = 150 mm / 1 mm = 150

Total Acquisition Time = Number of Phase-Encoding Steps × Inter-Excitation TR
Total Acquisition Time = 150 × 50 ms = 7,500 ms

Converting the total acquisition time to seconds:
Total Acquisition Time = 7,500 ms / 1,000 = 7.5 seconds

Answer Explanation:
Based on the provided parameters, it would take approximately 7.5 seconds to acquire a 3D-EPI image of the brain at 1mm spatial resolution with the slice direction oriented along the z-axis, using a minimum inter-excitation TR of 50 ms. This calculation assumes a field of view (FOV) of 150 mm in the slice direction, and it takes into account the time required for phase-encoding and image acquisition.

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14
Q

NOTESQ. You perform an fMRI experiment and you are not sure if you are in the physiological noise regime: how could you test this?

A
  • Answer: I would compute the time-course SNR per voxel, and compare this with the SNR computed by taking the ratio of the voxel intensity to the background noise

Absolutely, assessing whether you are in the physiological noise regime during an fMRI experiment is crucial for obtaining reliable and interpretable results. One effective way to test this is by evaluating the signal-to-noise ratio (SNR) characteristics. Here’s how you could do it:

1. Compute Time-Course SNR per Voxel:
- For each voxel, calculate the mean signal intensity across time (i.e., the time-course mean) and divide it by the standard deviation of the signal across time (i.e., the time-course standard deviation).
- This gives you the temporal SNR, which quantifies how strong the signal is compared to the temporal variations (noise) within that voxel over the course of the experiment.
- If the temporal SNR is high, it indicates that the signal dominates the noise and the physiological fluctuations you are interested in can be observed clearly.

2. Compute Background Noise SNR:
- For each voxel, compute the mean signal intensity in a region that contains only background noise (no signal) and divide it by the standard deviation of that region’s signal.
- This gives you the background noise SNR, which represents the level of noise present in the image background.

3. Compare the SNR Values:
- If the time-course SNR per voxel is significantly higher than the background noise SNR, it suggests that the signal is dominant and the physiological noise is well above the noise level.
- Conversely, if the time-course SNR is comparable to or lower than the background noise SNR, it could indicate that physiological noise is closer to the noise level, making it challenging to distinguish from random fluctuations.

Interpretation:
- If the time-course SNR per voxel is high compared to the background noise SNR, you are likely in a regime where the physiological signal is discernible from the noise.
- If the time-course SNR is similar to or lower than the background noise SNR, you might be in a regime where physiological noise is less distinguishable from the noise, potentially affecting the detectability of your experimental effects.

It’s important to note that the physiological noise regime can vary based on the specific acquisition parameters, subject characteristics, and experimental setup. By using the time-course SNR and comparing it with the background noise SNR, you can gain insights into the quality of your fMRI data and the dominance of physiological noise in your experiment. If the physiological noise is high relative to the signal, you might consider employing noise reduction techniques, optimizing acquisition parameters, or using advanced preprocessing strategies to improve the quality of your fMRI data.

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15
Q

NOTESQ. In an SMS experiment, is there a limit to the number of slices that can be simultaneously imaged (explain your answer!)?

A
  • Answer: There will be a limit, because if the slices get too close together you will no longer be able to separate them in the reconstruction.

Understanding SMS Imaging:
In SMS imaging, multiple slices are excited and acquired simultaneously using different radiofrequency (RF) pulses. This technique significantly increases the speed of image acquisition, allowing for faster data collection in functional MRI studies.

The Challenge of Slice Separation:
While SMS imaging offers great advantages in terms of speed, there is a practical limit to the number of slices that can be simultaneously imaged. This limit arises due to the need to separate and distinguish the individual slices during image reconstruction.

Spatial Resolution and Slice Overlap:
As you increase the number of simultaneously acquired slices, the distance between the centers of adjacent slices decreases. If the slices become too close together, there is a risk of overlap between their signals. This overlap can lead to difficulties in distinguishing and separating the contributions from individual slices during the image reconstruction process.

Effect on Image Quality:
If the slices are too close and start to overlap, the reconstruction algorithms may struggle to accurately assign signal contributions to specific slices. This can result in degraded image quality, loss of spatial information, and potential misinterpretation of the acquired data.

Practical Limitations:
The practical limit to the number of slices that can be simultaneously imaged depends on factors such as the spatial resolution, the separation distance between slices, the strength of the magnetic field, and the capabilities of the reconstruction algorithms. While advances in imaging techniques and hardware have allowed for more slices to be acquired simultaneously, there is still a trade-off between speed and image quality.

Conclusion:
In summary, while SMS imaging offers significant acceleration in fMRI data acquisition, there is indeed a limit to the number of slices that can be effectively imaged simultaneously. This limitation is mainly due to the need to prevent signal overlap between slices and to ensure accurate and reliable image reconstruction. The balance between increasing the number of slices for speed and maintaining image quality remains an important consideration in SMS experiments.

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16
Q

NOTESQ. In 3D EPI in which situation would you prefer to accelerate the acquisition in the phase- encoding direction, and when would you do it in the slice direction?

A
  • Answer: In the phase-encoding direction it I wanted to reduce distortion, and in the slice direction if I wanted to reduce the acquisition time

Accelerating in the Phase-encoding Direction:
When you accelerate the acquisition in the phase-encoding direction, you are essentially reducing the time it takes to acquire the k-space data along that direction. This has a direct impact on the duration of the readout and subsequently affects the degree of distortion in the resulting images.

Preferred Situations for Phase-encoding Acceleration:
1. Distortion Reduction: Distortion in EPI images is primarily caused by magnetic field inhomogeneities and susceptibility effects. By accelerating in the phase-encoding direction, you can reduce the time it takes to traverse k-space and consequently mitigate the effects of field inhomogeneities. This can result in images with reduced geometric distortions, which is particularly beneficial in anatomically accurate imaging.

Accelerating in the Slice Direction:
When you accelerate the acquisition in the slice direction, you are effectively acquiring multiple slices in a single excitation. This technique is known as Simultaneous Multi-Slice (SMS) or multiband imaging. It allows for faster acquisition of volumetric data, improving temporal resolution and overall scan efficiency.

Preferred Situations for Slice Direction Acceleration:
1. Reduced Acquisition Time: If your primary goal is to acquire data quickly, such as in functional MRI studies with a need for rapid data collection, accelerating in the slice direction is advantageous. By acquiring multiple slices simultaneously, you can significantly reduce the acquisition time per volume, which is crucial for capturing dynamic processes in the brain.

Considerations:
The choice between phase-encoding and slice direction acceleration depends on your specific imaging goals and priorities. If you are focused on reducing distortion and improving image quality, phase-encoding acceleration is preferable. On the other hand, if you need to acquire data rapidly for tasks like functional imaging or dynamic studies, slice direction acceleration provides a more efficient approach.

It’s important to note that both techniques have their advantages and limitations. Phase-encoding acceleration primarily addresses distortion but might have a more limited impact on acquisition speed. Slice direction acceleration improves acquisition speed but doesn’t directly target distortion. The decision should be made based on the specific needs of your study and the trade-offs you are willing to make between distortion reduction and faster data acquisition.

17
Q

NOTESQ. The attempt to obtain full 3D information from a single excitation is known as Echo-Volumar- Imaging (EVI). If you acquire EVI data on a Cartesian trajectory then how will the bandwidths in the two phase-encoding directions compare?

A
  • Answer: If the time between successive echoes in the readout is T then the bandwidth in the second phase-encoding direction will be 1=T. If we then get N phase-encoding steps in the second direction then the time between increments of the second phase-encoding gradient will be 1=NT;so a factor N worse

Bandwidth in the First Phase-encoding Direction:
The bandwidth in the first phase-encoding direction is determined by the time between successive echoes in the readout. If this time is represented as T, then the bandwidth in the first phase-encoding direction will be 1/T. This is a standard relationship for Cartesian trajectories, where the time between echoes influences how quickly k-space is traversed.

Bandwidth in the Second Phase-encoding Direction:
Now, let’s consider the bandwidth in the second phase-encoding direction. If we acquire N phase-encoding steps in this direction, the time between increments of the second phase-encoding gradient will be 1/(NT). As a result, the bandwidth in the second phase-encoding direction will be 1/(NT).

Comparing the Bandwidths:
Comparing the bandwidths in the two phase-encoding directions, we find that the bandwidth in the second phase-encoding direction is inversely proportional to the product of N (the number of phase-encoding steps) and T (the time between echoes). This means that the bandwidth in the second phase-encoding direction becomes “a factor N worse” compared to the first phase-encoding direction.

In practical terms, this relationship implies that as you increase the number of phase-encoding steps (N) in the second phase-encoding direction or decrease the time between successive echoes (T), the bandwidth in the second phase-encoding direction will decrease. This reduction in bandwidth can have implications for the ability to resolve fine details or high-frequency components in the images acquired using EVI on a Cartesian trajectory. It’s important to strike a balance between acquiring sufficient k-space coverage for accurate image reconstruction and achieving the desired image resolution within the constraints of the acquired bandwidths.