- Key People:
- David Gross
- Brian Greene
- Yoichiro Nambu
- Edward Witten
- Related Topics:
- Brane
- supersymmetry
- gravitino
- photino
- selectron
string theory
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What is string theory?
String theory is a theoretical framework in particle physics that seeks to reconcile quantum mechanics with Albert Einstein's theory of general relativity. It models subatomic particles as tiny, one-dimensional "stringlike" entities, unlike the conventional approach that envisions them as zero-dimensional point particles. Each string's unique mode of vibration corresponds to a particle with specific properties like mass and charge.
String theory has the potential to unify all four of nature's forces: gravity, electromagnetism, strong force, and weak force, along with all types of matter, within a single quantum mechanical framework. This suggests it could be the long-sought unified field theory or "theory of everything".
The theory requires extra spatial dimensions beyond the three we commonly experience. These dimensions are thought to be curled up and too small to detect. String theory is still primarily a mathematical construct, as it needs to make contact with experimental observations.
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How does string theory describe particles differently from traditional physics?
String theory differs from traditional physics by modeling subatomic particles as tiny, one-dimensional "stringlike" entities instead of zero-dimensional point particles. In string theory, the different vibrational patterns of these strings correspond to different particles with specific properties like mass and charge. For instance, an electron is envisioned as a string vibrating in one particular pattern, while a quark vibrates in a different pattern. String theory also posits that these vibrations communicate nature's forces. This approach aims to unify all forces and matter within a single quantum mechanical framework.
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What are the 'strings' in string theory made of?
In string theory, subatomic particles are modeled as tiny, one-dimensional "string-like" entities instead of zero-dimensional point particles. The different vibrations of these tiny strings yield different particles of nature.
According to string theory, strings are so small that they appear to be points but have length of about (10^{-33}) cm. The mass and charge of a particle is determined by how a string vibrates. For example, an electron is a string undergoing one particular vibration, and a quark is a string undergoing a different vibration. String theory posits that these vibrations also communicate nature's forces, unifying all forces and matter.
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How does string theory try to connect gravity with other forces in nature?
String theory seeks to reconcile quantum mechanics with general relativity by modeling subatomic particles as tiny, one-dimensional "stringlike" entities, unlike the conventional zero-dimensional point particles.
In string theory, different vibrational patterns of these tiny strings correspond to different particles, each possessing unique properties like mass and charge. Crucially, among these vibrational patterns, physicists believe there should be particles that communicate nature's forces, including gravity. Thus, string theory has been proposed as a potential framework for unifying all forces and matter.
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What are extra dimensions in string theory, and why are they important?
In string theory, extra dimensions are additional spatial dimensions beyond the three we commonly experience. String theorists suggest dimensions come in two varieties: large and easily observable, and much smaller, harder-to-detect dimensions.
These extra dimensions are important because the vibrational patterns of strings within them determine the properties (mass and charge) of particles. The exact geometry of these dimensions influences how strings vibrate, affecting the characteristics of particles. However, the equations of string theory allow for many geometric forms, making testable predictions challenging. String theory posits that strings are tiny, with length of about 10^-33 cm.
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What are some challenges scientists face when trying to test string theory?
String theory, which models subatomic particles as tiny one-dimensional "stringlike" entities, faces significant challenges in testing. One major hurdle is the infinitesimal size of strings, which makes direct detection impossible. Scientists are trying to find indirect implications of the theory that might be testable.
The extra dimensions required by string theory also pose a challenge. While imagining these extra dimensions as small and hidden explains their apparent absence, their detailed geometry is required for the theory to offer predictions. The equations of string theory allow the extra dimensions to take on many different geometric forms, making it difficult to extract definitive, testable predictions.
Another essential element of string theory, supersymmetry, predicts that every known particle has a superpartner. As of yet, no such particles have been detected.
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News •
string theory, in particle physics, a theory that attempts to merge quantum mechanics with Albert Einstein’s general theory of relativity. The name string theory comes from the modeling of subatomic particles as tiny one-dimensional “stringlike” entities rather than the more conventional approach in which they are modeled as zero-dimensional point particles. The theory envisions that a string undergoing a particular mode of vibration corresponds to a particle with definite properties such as mass and charge. In the 1980s, physicists realized that string theory had the potential to incorporate all four of nature’s forces—gravity, electromagnetism, strong force, and weak force—and all types of matter in a single quantum mechanical framework, suggesting that it might be the long-sought unified field theory. While string theory is still a vibrant area of research that is undergoing rapid development, it remains primarily a mathematical construct because it has yet to make contact with experimental observations.
Relativity and quantum mechanics
In 1905 Einstein unified space and time (see space-time) with his special theory of relativity, showing that motion through space affects the passage of time. In 1915 Einstein further unified space, time, and gravitation with his general theory of relativity, showing that warps and curves in space and time are responsible for the force of gravity. These were monumental achievements, but Einstein dreamed of an even grander unification. He envisioned one powerful framework that would account for space, time, and all of nature’s forces—something he called a unified theory. For the last three decades of his life, Einstein relentlessly pursued this vision. Although from time to time rumours spread that he had succeeded, closer scrutiny always dashed such hopes. Most of Einstein’s contemporaries considered the search for a unified theory to be a hopeless, if not misguided, quest.
In contrast, the primary concern of theoretical physicists from the 1920s onward was quantum mechanics—the emerging framework for describing atomic and subatomic processes. Particles at these scales have such tiny masses that gravity is essentially irrelevant in their interactions, and so for decades quantum mechanical calculations generally ignored general relativistic effects. Instead, by the late 1960s the focus was on a different force—the strong force, which binds together the protons and neutrons within atomic nuclei. Gabriele Veneziano, a young theorist working at the European Organization for Nuclear Research (CERN), contributed a key breakthrough in 1968 with his realization that a 200-year-old formula, the Euler beta function, was capable of explaining much of the data on the strong force then being collected at various particle accelerators around the world. A few years later, three physicists—Leonard Susskind of Stanford University, Holger Nielsen of the Niels Bohr Institute, and Yoichiro Nambu of the University of Chicago—significantly amplified Veneziano’s insight by showing that the mathematics underlying his proposal described the vibrational motion of minuscule filaments of energy that resemble tiny strands of string, inspiring the name string theory. Roughly speaking, the theory suggested that the strong force amounted to strings tethering together particles attached to the strings’ endpoints.
Predictions and theoretical difficulties
String theory was an intuitively attractive proposal, but by the mid-1970s more-refined measurements of the strong force had deviated from its predictions, leading most researchers to conclude that string theory had no relevance to the physical universe, no matter how elegant the mathematical theory. Nevertheless, a small number of physicists continued to pursue string theory. In 1974 John Schwarz of the California Institute of Technology and Joel Scherk of the École Normale Supérieure and, independently, Tamiaki Yoneya of Hokkaido University came to a radical conclusion. They suggested that one of the supposedly failed predictions of string theory—the existence of a particular massless particle that no experiment studying the strong force had ever encountered—was actually evidence of the very unification Einstein had anticipated.
Although no one had succeeded in merging general relativity and quantum mechanics, preliminary work had established that such a union would require precisely the massless particle predicted by string theory. A few physicists argued that string theory, by having this particle built into its fundamental structure, had united the laws of the large (general relativity) and the laws of the small (quantum mechanics). Rather than merely being a description of the strong force, these physicists contended, string theory required reinterpretation as a critical step toward Einstein’s unified theory.
The announcement was universally ignored. String theory had already failed in its first incarnation as a description of the strong force, and many felt it was unlikely that it would now prevail as the solution to an even more difficult problem. This view was bolstered by string theory’s suffering from its own theoretical problems. For one, some of its equations showed signs of being inconsistent; for another, the mathematics of the theory demanded the universe have not just the three spatial dimensions of common experience but six others (for a total of nine spatial dimensions, or a total of ten space-time dimensions).


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