Scattering_pdf
... be much smaller than the distance between sample and source and the distance between sample and detector, respectively. This assumption holds in all cases discussed in this lecture. In addition we assume that the source emits radiation of one given energy, i. e. so-called monochromatic radiation. Th ...
... be much smaller than the distance between sample and source and the distance between sample and detector, respectively. This assumption holds in all cases discussed in this lecture. In addition we assume that the source emits radiation of one given energy, i. e. so-called monochromatic radiation. Th ...
X-Ray Diffraction and Scanning Probe Microscopy
... determine the structure of matter and to reinforce concepts associated with electromagnetic radiation. Historically, X-ray and related diffraction methods have provided a great deal of information about crystalline materials ranging from gold to table salt to DNA, in which the atoms or molecules are ...
... determine the structure of matter and to reinforce concepts associated with electromagnetic radiation. Historically, X-ray and related diffraction methods have provided a great deal of information about crystalline materials ranging from gold to table salt to DNA, in which the atoms or molecules are ...
Correlated Electrons: From Models to Materials - cond
... The technical inventions of the last century are closely related with the design of silicon based materials for the semiconductor industry. The theoretical development of the last fifty years and the associated success in describing electronic properties of such weakly correlated materials started w ...
... The technical inventions of the last century are closely related with the design of silicon based materials for the semiconductor industry. The theoretical development of the last fifty years and the associated success in describing electronic properties of such weakly correlated materials started w ...
Unconditionally Secure Quantum Signatures
... (3) Transferability: If a verifier accepts a signature, he should be confident that any other verifier (e.g., a judge) would also accept the signature. It is important to stress that for transferability, a recipient should be able to test, upon receipt of a signed message and without any further int ...
... (3) Transferability: If a verifier accepts a signature, he should be confident that any other verifier (e.g., a judge) would also accept the signature. It is important to stress that for transferability, a recipient should be able to test, upon receipt of a signed message and without any further int ...
Adiabatic Quantum State Generation and Statistical Zero Knowledge
... quantum circuits solving the state generation problem, from adiabatic state generation algorithms. Indeed, any adiabatic state generator can be simulated efficiently by a quantum circuit. We give two proofs of this fact. The first proof follows from the adiabatic theorem. The second proof is self co ...
... quantum circuits solving the state generation problem, from adiabatic state generation algorithms. Indeed, any adiabatic state generator can be simulated efficiently by a quantum circuit. We give two proofs of this fact. The first proof follows from the adiabatic theorem. The second proof is self co ...
Key Concepts
... 11. A square has sides of length 45 mm. What is the area of the square in mm2 ? 12. A square with area 49 cm2 is stretched so that each side is now twice as long. What is the area of the square now? Include a sketch. 13. A rectangular solid has a square face with sides 5 cm in length, and a length o ...
... 11. A square has sides of length 45 mm. What is the area of the square in mm2 ? 12. A square with area 49 cm2 is stretched so that each side is now twice as long. What is the area of the square now? Include a sketch. 13. A rectangular solid has a square face with sides 5 cm in length, and a length o ...
HW 11: Solutions
... 11.1 to write a differential equation for hθφ|ℓℓi. Plug in your solution from 11.3 for the φ-dependence, and show that the solution is hθφ|ℓℓi = cℓ eiℓφ sinℓ (θ). Determine the value of the normalization coefficient cℓ by performing the necessary integral. We have hθφ|L+ |ℓℓi = 0 This implies hθφ|Lx ...
... 11.1 to write a differential equation for hθφ|ℓℓi. Plug in your solution from 11.3 for the φ-dependence, and show that the solution is hθφ|ℓℓi = cℓ eiℓφ sinℓ (θ). Determine the value of the normalization coefficient cℓ by performing the necessary integral. We have hθφ|L+ |ℓℓi = 0 This implies hθφ|Lx ...
