Samarium Polyarsenides Derived from Nanoscale Arsenic.
Christoph Schoo1, Sebastian Bestgen1, Alexander Egeberg1
1Institute of Inorganic Chemistry, Karlsruhe Institute of Technology (KIT), Engesserstraße 15, 76131, Karlsruhe, Germany.
Angewandte Chemie (International Ed. in English)
|January 8, 2019
Summary
Elemental arsenic nanoparticles (As0 Nano) offer a new, stable source for synthesizing molecular polyarsenide compounds. This breakthrough avoids the difficulties associated with using yellow arsenic (As4) in f-element chemistry.
Area of Science:
- Inorganic Chemistry
- Organometallic Chemistry
- Materials Science
Background:
- Zintl phases and polyarsenide compounds are crucial in both fundamental and applied scientific research.
- The traditional arsenic source, yellow arsenic (As4), is difficult to prepare, store, and handle, limiting its use in synthesizing molecular polyarsenides.
Purpose of the Study:
- To develop a more accessible and reactive arsenic source for the synthesis of molecular polyarsenide compounds.
- To explore the reactivity of elemental arsenic nanoparticles (As0 Nano) in f-element chemistry.
Main Methods:
- Synthesis of elemental arsenic nanoparticles (As0 Nano) with a diameter of 7.2±1.8 nm.
- Utilizing As0 Nano as a reactive arsenic source in reductive chemistry with samarium complexes, specifically [Cp*2 Sm] (Cp*=η5 -C5 Me5).
Main Results:
- Successful synthesis of samarium polyarsenide complexes: [(Cp*2 Sm)2 (μ-η2 :η2 -As2 )] and [(Cp*2 Sm)4 As8].
- Generation of the largest molecular polyarsenide complex reported for f-elements.
- Demonstrated effective circumvention of the need for As4 in preparative chemistry.
Conclusions:
- Elemental arsenic nanoparticles (As0 Nano) serve as a viable and practical alternative to As4 for synthesizing complex molecular polyarsenides.
- This advancement facilitates the study and application of f-element polyarsenide chemistry.
More Related Videos
Related Concept Videos
Measurement: Derived Units
55.3K
The International System of Units or SI system, by international agreement, has fixed measurement units for seven fundamental properties: length, mass, time, temperature, electric current, amount of substance, and luminosity. These are called the SI base units.
55.3K
Higher Derivatives
79
In calculus, higher-order derivatives extend the idea of differentiation beyond the first derivative to capture successive rates of change. These derivatives provide detailed information about the behavior of functions and have important applications in both mathematics and physics. To illustrate these concepts, consider the example functionwhich serves as a useful case study for exploring higher derivatives.The first derivative represents the slope of the original function. The second...
79
Derivatives
122
DerivativesThe concept of instantaneous rate of change is fundamental in both mathematics and physics, particularly in describing how a moving object alters its position with respect to time. This rate is captured mathematically through the derivative of a function. The derivative at a point represents the slope of the tangent line to the curve of the function at that point and quantifies how the function’s output changes per infinitesimal change in input.Derivative of the Square Root...
122
The Derivative as a Function
85
A derivative quantifies how a function changes in response to variations in its input. It provides a localized rate of change, representing the slope of the tangent line to the function at any given point. When this process is applied systematically across the entire domain of the function, it yields a new function—the derivative function—which encodes the rate of change at every point. This concept is central to calculus and essential for understanding the behavior of dynamic...
85
Derivatives: Problem Solving
74
Temperature-Dependent Growth of Brook TroutThe growth of brook trout is closely influenced by water temperature. Experimental data demonstrate how trout weight changes over a 24-day period in response to varying water temperatures. At lower temperatures, such as 15.5 degrees Celsius, brook trout show significant weight gain. However, as the temperature increases, the amount of weight gained steadily decreases. At the highest temperature measured, 24.4 degrees Celsius, trout experience a net...
74
First Derivative Test: Problem Solving
65
Imagine an asset price that crashes to a low point, rebounds sharply as bargain-hunters step in, and then gradually declines. Such behavior can be modeled with a smooth function whose turning points represent locally overvalued and undervalued regions. A convenient example that captures rebound followed by decay is:The high and low points of this curve are identified using the first derivative test, which determines where the function changes from increasing to decreasing or vice versa. To...
65


