Related Experiment Video
Updated: Feb 12, 2026

09:23
Harmonic Nanoparticles for Regenerative Research
Published on: May 1, 2014
12.2K
RbSe3B2O9(OH) and CsSe3B2O9(OH): one dimensional boroselenite-based anionic frameworks with second harmonic
Jian-Han Zhang1, Qi-Bing Wang, Chun-Le Chen
1School of Researches and Chemical Engineering, Sanming Universty, Sanming, 365004 P. R. China. zjhsmu@foxmail.com.
Dalton Transactions (Cambridge, England : 2003)
|April 12, 2018
Summary
New alkali boroselenites, RbSe3B2O9(OH) and CsSe3B2O9(OH), were synthesized and characterized. These compounds exhibit unique crystal structures and promising optical properties for potential applications.
Area of Science:
- Inorganic Chemistry
- Solid-State Chemistry
- Materials Science
Background:
- Alkali boroselenites are a class of inorganic compounds with potential applications in optics.
- Exploring novel structures and properties of these materials is crucial for advancing optical technologies.
Purpose of the Study:
- To synthesize and characterize two new alkali boroselenites: RbSe3B2O9(OH) and CsSe3B2O9(OH).
- To investigate their crystal structure, optical properties, and electronic band structures.
Main Methods:
- Solid-state synthesis reactions.
- Single-crystal X-ray diffraction for structural analysis.
- Optical diffuse reflectance spectroscopy for optical transitions.
- Theoretical calculations for electronic and optical properties.
Main Results:
- Successful synthesis of isostructural RbSe3B2O9(OH) and CsSe3B2O9(OH) crystallizing in the noncentrosymmetric space group P212121.
- Both compounds show indirect optical transitions with band gaps of 3.79 eV (RbSe3B2O9(OH)) and 4.17 eV (CsSe3B2O9(OH)).
- A broad transparency window (0.3-8.5 μm) and second-harmonic-generation (SHG) responses were observed, with CsSe3B2O9(OH) showing a notable SHG response.
Conclusions:
- The new alkali boroselenites possess unique noncentrosymmetric structures and exhibit favorable optical properties.
- Their broad transparency and SHG response suggest potential applications in nonlinear optics.
- Theoretical calculations provide insights into the structure-property relationships.
Related Concept Videos
Harmonic Mean
3.8K
The arithmetic mean is usually skewed towards the larger values in the data set. Therefore, to avoid this inherent bias towards smaller values, the harmonic mean is used.
Take the example of the speed of a car, which is the measure of the rate of distance traveled. If the vehicle traverses the same distance back-and-forth, its average speed equals the total distance traveled divided by the total time taken. However, if the car moves with varying speeds, then the arithmetic mean is more skewed...
Take the example of the speed of a car, which is the measure of the rate of distance traveled. If the vehicle traverses the same distance back-and-forth, its average speed equals the total distance traveled divided by the total time taken. However, if the car moves with varying speeds, then the arithmetic mean is more skewed...
3.8K
Dimensional Analysis
65.2K
Dimensional analysis, also known as the factor label method, is a versatile approach for mathematical operations. The main principle behind this approach is: the units of quantities must be subjected to the same mathematical operations as their associated numbers. This method can be applied to computations ranging from simple unit conversions to more complex and multi-step calculations involving several different quantities and their units.
Conversion Factors and Dimensional Analysis
The unit...
Conversion Factors and Dimensional Analysis
The unit...
65.2K
Simple Harmonic Motion
15.4K
Simple harmonic motion is the name given to oscillatory motion for a system where the net force can be described by Hooke's law. If the net force can be described by Hooke's law and there is no damping (by friction or other non-conservative forces), then a simple harmonic oscillator will oscillate with equal displacement on either side of the equilibrium position. To derive an equation for period and frequency, the equation of motion is used. The period of a simple harmonic oscillator is given...
15.4K
Energy in Simple Harmonic Motion
13.0K
To determine the energy of a simple harmonic oscillator, consider all the forms of energy it can have during its simple harmonic motion. According to Hooke's Law, the energy stored during the compression/stretching of a string in a simple harmonic oscillator is potential energy. As the simple harmonic oscillator has no dissipative forces, it also possesses kinetic energy. In the presence of conservative forces, both energies can interconvert during oscillation, but the total energy remains...
13.0K
Aromatic Hydrocarbon Anions: Structural Overview
3.8K
Neutral hydrocarbons like cyclopentadiene with an odd number of carbon atoms and one intervening CH2 group in the ring are not aromatic. Cyclopentadiene with 4 π electrons does not satisfy the 4n + 2 π electron rule. Additionally, the intervening CH2 group is sp3 hybridized and lacks a vacant p orbital, thereby interrupting the overlap of p orbitals in a continuous manner and preventing the delocalization of π electrons throughout the ring.
Due to the absence of continuous...
Due to the absence of continuous...
3.8K
Characteristics of Simple Harmonic Motion
18.0K
The key characteristic of the simple harmonic motion is that the acceleration of the system and, therefore, the net force are proportional to the displacement and act in the opposite direction to the displacement. Additionally, the period and frequency of a simple harmonic oscillator are independent of its amplitude. For example, diving boards move faster or slower based on their thickness. A stiff, thick diving board has a large force constant, which causes it to have a smaller period, while a...
18.0K

