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Learn the principles of MRI, from setting a strong magnetic field to converting RF data into images. Understand the role of nuclear spin, RF excitation, relaxation properties, and more.
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Chap.12 (3) Medical imaging systems: MRI Science or black magic? Source: Courtesy of Warner Bros
MRI Source: Biomed resources
MRI Source: MT Scott Diagnostic imaging
A brief recipe of MRI • Put the subject into a strong magnetic field • Pass radiowaves through the subject • Turn of the radiowaves • Recieve radiowaves coming back from the subject • Convert the measured RF-data to an image
Elements contributing to a MRI • The quantitative properties of the nuclear spin • The radiofrequency (RF) exitation properties • Relaxationproperties of the tissue • Magnetic field strength and gradients • Thte timing of the gradients, RF-pulses and signal detection
Prerequisites for depicted nucleus • A nucleus that is to be pictured must have both: • Spin • Charge Nucleus with even protonnumbers cannot be used because the spin will cancel each other
Single-proton • A single proton has a charge on the surface which is sufficient to form a small current-loop and generates a magnetic momentum µ • The proton has also a mass that creates an angle-moment J due to the spin
Hydrogenatoms • The hydrogenatom is the only large element in the body able to be depicted with MRI. (C, O and N have all even numbers in the proton number). • Hydrogen is everywhere in the body, primarily combined to water = All MRI are in fact a picture of hydrogen
J m r v Angle momentum J = m=mvr
Magnetic momentum µ A I The magnetic momentum vector µ=IA
Vector direction • The magnetic momentum and the angle momentum vector is aligned to the spin-axis. µ=γJ Where γ is the gyromagnetic ratio, constant for a given nucleus
Proton interaction with magnetism • Loaded particles spinning is constructing their own little magnetic field. - Will line up in the same direction as an external magnetic field Spinning particles with a mass have an angle momentum • The angle momentum works as a gyroscope and counteracts changes of the spin direction
Larmour frequency The energy difference between the two alignment states depends on the nucleus • E = 2 z Bo Eh • /2 known as Larmor frequency /2= 42.57 MHz / Tesla for proton Ref: James Voyvodic
Resonance frequencies of common nuclei Note: Resonance at 1.5T = Larmor frequency X 1.5 Ref: James Voyvodic
Electromagnetic Radiation Energy X-Ray, CT MRI
Magnetization • Sum of all contributions from each nucleus • Large magnetic fields create a big magnetization M • Temperature dependency • To be able to measure the magnetization, we will have to disturb it • The quantity of energy supplied (durability for the RF-pulse at the resonance frequency) will decide how far the nuclei will be pushed away from B
Radiofrequency field • RF fields are used to manipulate the magnetization for a specific atom in a specific position • The hydrogen nucleus is tuned to a certain RF-frequecy • Eksternal RF-waves can be sent into the subject in order to disturb the hydrogen nucleus • Disturbed hydrogen nuclei will generate RF-signals with the same frequency – which can later be detected
To record an MRI signal • Needs a receive coil tuned in to the same RF-requency as the excitasjonscoil • Measure net magnetization • The signal oscillates at the resonansfrequency when the net magnetization vector rotates in the room • Signalamplitude will be weakened when the netto magnetization returns to the B-direction
Important MRI equations • Larmorequation: ω=γB • Relationship between parallell / antiparallell protones : Nn/Ne = ehν/kT =1+410-6 represents net magnetization at room temperature and 1 Tesla
MR images T1 and T2 contrast
3D picture construction ω = γB
Vertical main field Source: Oulun Yliopisto
Extremity MRI
Adv/disadv MRI • Adv: • No harmful radiation • Soft tissue imaging • High resolution images of T1 or T2 preferences • Disadv: • Expensive, large installation with superconducting magnets++ • Very strong magnetic field • Claustrophobic • Not for frozen tissue