Abstract:The process to produce an MR image includes nuclear alignment, RF excitation, spatial encoding, and image formation. In simple terms, an magnetic resonance imaging (MRI) system consists of five major components: a magnet, gradient systems, an RF coil system, a receiver, and a computer system. To form an image, it is necessary to perform spatial localization of the MR signals, which is achieved using gradient coils. In modern MRI, gradient coils able to generate high gradient strengths and slew rates are requir… Show more
“…Therefore, the y-component of the magnetic field (H y ) (in local coordinates) that is considered in the work is equivalent to the H X in the system coordinates. The expressions for the y-component of the induced magnetic field vector at any field point (x, y, z) in Cartesian coordinates are expressed as (5) where, sinh ( ); sinh ( ); cosh( ); cosh( );…”
Section: A Theoretical Study For the Inverse Design Of An Ellipsoidalmentioning
confidence: 99%
“…The inverse design methods have been reviewed firstly by Turner [4], and recently by Hidalgo-Tobon [5] for gradient coils design. This method was later employed by Fujita et al for the design of the RF coils.…”
Magnetic resonance imaging (MRI) is widely used in human breast cancer detection, and the advancement of the radio-frequency (RF) phased-array technology promises to further improve the diagnostic image quality. In this paper, an inverse design method is presented for the theoretical design of an ellipsoidal RF phased array coil for human breast MRI. The target field technique was used to analytically express the relationship between the current density and the magnetic field within a predefined region; the streamline function technique was subsequently utilized to find the coil winding patterns. Based on a spherical coordinate system, the method is extended from the conventional cylindrical shape to the more tailored ellipsoidal geometry, a linearly polarization field used as an example. The theoretical analysis and the preliminary results presented demonstrate the flexibility of the proposed method.
“…Therefore, the y-component of the magnetic field (H y ) (in local coordinates) that is considered in the work is equivalent to the H X in the system coordinates. The expressions for the y-component of the induced magnetic field vector at any field point (x, y, z) in Cartesian coordinates are expressed as (5) where, sinh ( ); sinh ( ); cosh( ); cosh( );…”
Section: A Theoretical Study For the Inverse Design Of An Ellipsoidalmentioning
confidence: 99%
“…The inverse design methods have been reviewed firstly by Turner [4], and recently by Hidalgo-Tobon [5] for gradient coils design. This method was later employed by Fujita et al for the design of the RF coils.…”
Magnetic resonance imaging (MRI) is widely used in human breast cancer detection, and the advancement of the radio-frequency (RF) phased-array technology promises to further improve the diagnostic image quality. In this paper, an inverse design method is presented for the theoretical design of an ellipsoidal RF phased array coil for human breast MRI. The target field technique was used to analytically express the relationship between the current density and the magnetic field within a predefined region; the streamline function technique was subsequently utilized to find the coil winding patterns. Based on a spherical coordinate system, the method is extended from the conventional cylindrical shape to the more tailored ellipsoidal geometry, a linearly polarization field used as an example. The theoretical analysis and the preliminary results presented demonstrate the flexibility of the proposed method.
“…There are various imaging techniques in biomedical field such as ultrasonic [1][2][3][4][5], X-rays [6][7][8][9][10][11] and NMR [12][13][14][15][16][17][18][19][20][21]. Among the imaging techniques, magnetic resonance imaging (MRI) is effective, powerful and reliable.…”
Among the imaging techniques, magnetic resonance imaging (MRI) is a non-contact and a non-invasive technique to obtain images of the objects rich in water content and provides an excellent tool to study variation of contrast among the soft issues. It often utilizes a linear magnetic field gradient to obtain an image that combines the visualization of molecular structure and dynamics. It measures the characteristics of hydrogen nuclei of water and nuclei with similar chemical shifts, modified by chemical environment across the object. In the present work, MRI of fresh tomatoes has been recorded using Terranova-MRI for qualitative analysis. The technique is effective, powerful and reliable as an investigative tool in the quality analysis and diagnosis of infections in fruits and vegetables.
“…Most importantly, conductivities were attained that were close to bulk conductivity. As in other application of computer controlled numerical machining, we expect that our approach would be a good match to the simulations typically employed to optimize the design of gradient coils[4,7,21,22]. Frankly, we cannot imagine any other way to implement the fractal cooling schemes [19] that promise to significantly improve duty cycles at the high power typically required by MRI gradient systems.…”
The high p ulse frequencies em p loyed in MRI gradient and RF coils call for the use of dedicated construction techniques involving s p ecial wires and cooling systems. These requirements are needed because conventional (e.g., solid-core) wires exhibit skin effects at frequencies above 10 kHz, which effectively concentrate all the current in the p eri p hery of the wire, leading to heating losses due to high resistance.To mitigate the resistance p roblem due to skin-de p th, many gradient coils (and some RF coils) em p loy cords of twisted and/or woven thin insulated wires (e.g., Litz wires) that force currents to traverse the entire wire cross-section. Litz wires are hard to configure into the complex designs required for gradient coils, due to a minimum turning radius of several millimeters and the asymmetric bending forces required for winding the wires onto formers. Another challenge in MRI gradient coil manufacturing is the ability to cool RF and gradient coils, especially at high p ulse rates. Our a pp roach to this p roblem has been to re p lace traditional wire-coil construction methodology with multi-layer additive manufacturing methods, which lend themselves to design and manufacture automation. Additive manufacturing can enable dramatic (i.e., nearly three-fold) improvement in cooling efficiency, through the use of bio-mimetic fractal approaches. Building gradient and/or RF coils layer by layer, we have added conductive, insulating and cooling elements with a pp ro p riate interconnects as necessary. A p rototy p e multi-layer Litz wire structure was develo p ed, with fractal cooling, which showed su p erior p erformance (in terms of 80% reduced resistive losses at high frequency) to the com p arable non-Litz wire configuration.
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