There are two answers here really. I'll begin by describing why it's different from Quantum Mechanics.
Quantum Mechanics studies non-relativistic particles (or waves), that is particles where effects from Einstein's relativity are unnoticeable because the particle is travelling at a speed much slower than the speed of light. Additionally people study N-body problems, which means to say that we think of a system with precisely N particles.
Quantum Field Theory on the other hand is a generalisation that attempts to study particles where relativistic effects can be noticeable. This has several additional problems, one of which is that it predicts that particles can be created or destroyed which means we're no longer in an N-body system. Quantum Field Theory was invented in order to deal with these problems and as such it generalises Quantum Mechanics. There are several additional complexities that Quantum Field Theory has a result of this, in particular there has always been problems that infinities show up in calculations that have caused various difficulties, though these have been solved by techniques in Physics known as renormalisation.
To date Quantum Field Theory is the best theory of Physics that is experimentally verified. String Theory offers a possible improvement but it has yet (at least to my knowledge) to any experimental justification. Quantum Field Theory fully explains (nearly) everything we currently know about particle physics, including quantum effects in electromagnetism, nuclear physics and condensed matter physics.
The outstanding problem in this field is to try and incorporate Einstein's theory of gravity. This is considered by many as one of the big outstanding problems in Physics today.
String theory seeks to unite quantum physics with the theory of general relativity in the field of theoretical physics.
Some recommended quantum field theory books for beginners include "Quantum Field Theory for the Gifted Amateur" by Lancaster and Blundell, "Quantum Field Theory Demystified" by David McMahon, and "Quantum Field Theory in a Nutshell" by A. Zee.
Quantum field theory is a framework in physics that combines quantum mechanics and special relativity to describe the behavior of particles and fields. In the study of many-body systems, quantum field theory is used to understand how particles interact and behave collectively. Key principles include quantization of fields, symmetries, and renormalization. Applications of quantum field theory in many-body systems include predicting particle interactions, understanding phase transitions, and studying the properties of materials at the quantum level.
One highly recommended quantum field theory book for beginners is "Quantum Field Theory for the Gifted Amateur" by Lancaster and Blundell.
Rudolf Haag has written: 'Local quantum physics' -- subject(s): Quantum field theory, Quantum theory 'On quantum field theories' -- subject(s): Quantum theory
To study quantum field theory, it is important to have a strong foundation in advanced mathematics, particularly in calculus, linear algebra, and differential equations. Additionally, a solid understanding of quantum mechanics and special relativity is essential. Familiarity with classical field theory and particle physics concepts is also beneficial.
One highly recommended quantum field theory textbook for beginners is "Quantum Field Theory for the Gifted Amateur" by Lancaster and Blundell.
Non-perturbative methods in quantum field theory are used to study systems where traditional perturbation theory does not work. Key features include the ability to analyze strong interactions, study non-linear effects, and explore phenomena such as confinement and spontaneous symmetry breaking. These methods provide a more comprehensive understanding of quantum field theory beyond simple perturbative calculations.
A quantum field is a physical field defined in quantum field theory, which is a theoretical framework that combines quantum mechanics and special relativity. These fields describe the fundamental interactions between particles and can be thought of as excitations or vibrations in a field that permeates all of space.
The study of microscopic stuff.
Stephen L. Adler has written: 'Quantum Theory as an Emergent Phenomenon' -- subject(s): Quantum theory 'Quaternionic quantum mechanics and quantum fields' -- subject(s): Quantum theory, Quaternions, Mathematical physics, Quantum field theory
The distinction is sometimes made to distinguish normal quantum mechanics (which does not incorporate special relativity) and quantum field theory (relativistic quantum mechanics). Since we know special relativity is correct it is the relativistic form of quantum mechanics which is true, but non-relativistic quantum mechanics is still used, because it is a good approximation at low energies and it is much simpler. Physics students typically study regular quantum mechanics before moving on to quantum field theory.