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mechanical engineering cable

43 Min Read
Electromagnetic compatibility shielding is one of the most misunderstood concepts in industrial cable specification, because understanding it requires integrating knowledge from physics, electrical engineering, materials science, and practical manufacturing. Let me build your understanding of this critical topic from first principles, starting with the fundamental question: what problem does shielding actually solve? In industrial factories, electrical equipment generates electromagnetic noise constantly. Variable frequency drives (VFDs) switching high current on and off create radio-frequency interference. Motors create electromagnetic fields as magnetic flux patterns change. Welding equipment creates severe high-frequency noise. Radio frequency heating systems generate intense electromagnetic energy. This electromagnetic energy radiates outward from all these equipment sources, filling the factory air with invisible electromagnetic waves traveling at the speed of light. Now imagine control cables routed through this electrically noisy environment—cables carrying sensitive information such as sensor measurements, position feedback from encoders, or safety interlock status. When this unshielded cable passes through the electromagnetic noise field, the noise energy couples directly onto the conductor wires inside the cable. The effect is like trying to hear someone whisper in a crowded, loud nightclub—the noise overwhelms the desired signal. A shielded cable solves this problem by surrounding the inner conductors with a conductive barrier—a braid of copper wires—that intercepts the electromagnetic noise before it can couple onto the signal conductors. The shielding acts like a physical wall, or more precisely, like a Faraday cage (a complete electrical enclosure that blocks external electromagnetic fields). However, a Faraday cage is only effective if it has complete coverage—if there are gaps, electromagnetic energy penetrates through the gaps and reaches the inner contents. This is precisely why braid coverage percentage matters so profoundly: it directly determines whether the shielding provides near-complete electromagnetic protection or whether gaps allow significant noise penetration. A cable with 50 percent braid coverage has gaps that allow substantial electromagnetic energy to penetrate. A cable with 85 percent braid coverage has much smaller gaps that allow minimal penetration. The coverage percentage directly determines the shielding effectiveness, measured in decibels, which quantifies how much electromagnetic interference is blocked. Understanding this relationship—how coverage percentage translates into shielding effectiveness—is essential for electrical engineers selecting cables and designing systems that will operate reliably in electromagnetically noisy environments.
Technical Department
on04/03/2026

EMC Shielding Specs: Tinned Copper Braid Coverage on LAPP ÖLFLEX FD 855 CP 36G0.75

Electromagnetic compatibility shielding is one of the most misunderstood concepts in industrial cable specification, because understanding it requires integrating knowledge from physics, electrical engineering, materials science, and practical manufacturing. Let me build your understanding of this critical topic from first principles, starting with the fundamental question: what problem does shielding actually solve? In industrial factories, electrical equipment generates electromagnetic noise constantly. Variable frequency drives (VFDs) switching high current on and off create radio-frequency interference. Motors create electromagnetic fields as magnetic flux patterns change. Welding equipment creates severe high-frequency noise. Radio frequency heating systems generate intense electromagnetic energy. This electromagnetic energy radiates outward from all these equipment sources, filling the factory air with invisible electromagnetic waves traveling at the speed of light. Now imagine control cables routed through this electrically noisy environment—cables carrying sensitive information such as sensor measurements, position feedback from encoders, or safety interlock status. When this unshielded cable passes through the electromagnetic noise field, the noise energy couples directly onto the conductor wires inside the cable. The effect is like trying to hear someone whisper in a crowded, loud nightclub—the noise overwhelms the desired signal. A shielded cable solves this problem by surrounding the inner conductors with a conductive barrier—a braid of copper wires—that intercepts the electromagnetic noise before it can couple onto the signal conductors. The shielding acts like a physical wall, or more precisely, like a Faraday cage (a complete electrical enclosure that blocks external electromagnetic fields). However, a Faraday cage is only effective if it has complete coverage—if there are gaps, electromagnetic energy penetrates through the gaps and reaches the inner contents. This is precisely why braid coverage percentage matters so profoundly: it directly determines whether the shielding provides near-complete electromagnetic protection or whether gaps allow significant noise penetration. A cable with 50 percent braid coverage has gaps that allow substantial electromagnetic energy to penetrate. A cable with 85 percent braid coverage has much smaller gaps that allow minimal penetration. The coverage percentage directly determines the shielding effectiveness, measured in decibels, which quantifies how much electromagnetic interference is blocked. Understanding this relationship—how coverage percentage translates into shielding effectiveness—is essential for electrical engineers selecting cables and designing systems that will operate reliably in electromagnetically noisy environments.
26 Min Read
To understand bending radius in the context of electrical cables, imagine a cable being bent around a curved path. The bending radius is the radius of curvature of that path—specifically, it measures the distance from the center point of the curve to the centerline of the cable as it follows the curve. For a cable being routed around a small pulley or through a tight corner in a power chain, the bending radius is the radius of the pulley or corner curve. The reason bending radius matters profoundly is that when a cable bends, the material on the inside of the curve is compressed and the material on the outside is stretched. This creates mechanical stress throughout the cable's cross-section. The conductors on the inside of the bend are under compressive stress, while those on the outside are under tensile stress. The insulation around the conductors experiences similar stress. If the bending is too tight—if the radius of curvature is too small—the mechanical stress exceeds what the conductor strands and insulation materials can tolerate, leading to permanent deformation, cracking of the insulation, or even breaking of individual conductor strands. Over time, repeated bending at excessive stress levels leads to progressive damage accumulation and eventual cable failure. The specified minimum bending radius is the tightest curve the cable can safely navigate repeatedly without suffering mechanical damage. Understanding this distinction is essential for mechanical and electrical engineers designing cable routing systems for moving equipment.
Technical Department
on04/03/2026

Bending Radius Guide: How Tight Can You Bend ÖLFLEX FD 855 P 18G1.5 Continuous Flex Cable?

To understand bending radius in the context of electrical cables, imagine a cable being bent around a curved path. The bending radius is the radius of curvature of that path—specifically, it measures the distance from the center point of the curve to the centerline of the cable as it follows the curve. For a cable being routed around a small pulley or through a tight corner in a power chain, the bending radius is the radius of the pulley or corner curve. The reason bending radius matters profoundly is that when a cable bends, the material on the inside of the curve is compressed and the material on the outside is stretched. This creates mechanical stress throughout the cable’s cross-section. The conductors on the inside of the bend are under compressive stress, while those on the outside are under tensile stress. The insulation around the conductors experiences similar stress. If the bending is too tight—if the radius of curvature is too small—the mechanical stress exceeds what the conductor strands and insulation materials can tolerate, leading to permanent deformation, cracking of the insulation, or even breaking of individual conductor strands. Over time, repeated bending at excessive stress levels leads to progressive damage accumulation and eventual cable failure. The specified minimum bending radius is the tightest curve the cable can safely navigate repeatedly without suffering mechanical damage. Understanding this distinction is essential for mechanical and electrical engineers designing cable routing systems for moving equipment.