8,801 research outputs found
On the reduction of the multidimensional Schroedinger equation to a first order equation and its relation to the pseudoanalytic function theory
Given a particular solution of a one-dimensional stationary Schroedinger
equation (SE) this equation of second order can be reduced to a first order
linear differential equation. This is done with the aid of an auxiliary Riccati
equation. We show that a similar fact is true in a multidimensional situation
also. We consider the case of two or three independent variables. One
particular solution of (SE) allows us to reduce this second order equation to a
linear first order quaternionic differential equation. As in one-dimensional
case this is done with the aid of an auxiliary Riccati equation. The resulting
first order quaternionic equation is equivalent to the static Maxwell system.
In the case of two independent variables it is the Vekua equation from theory
of generalized analytic functions. We show that even in this case it is
necessary to consider not complex valued functions only, solutions of the Vekua
equation but complete quaternionic functions. Then the first order quaternionic
equation represents two separate Vekua equations, one of which gives us
solutions of (SE) and the other can be considered as an auxiliary equation of a
simpler structure. For the auxiliary equation we always have the corresponding
Bers generating pair, the base of the Bers theory of pseudoanalytic functions,
and what is very important, the Bers derivatives of solutions of the auxiliary
equation give us solutions of the main Vekua equation and as a consequence of
(SE). We obtain an analogue of the Cauchy integral theorem for solutions of
(SE). For an ample class of potentials (which includes for instance all radial
potentials), this new approach gives us a simple procedure allowing to obtain
an infinite sequence of solutions of (SE) from one known particular solution
On a factorization of second order elliptic operators and applications
We show that given a nonvanishing particular solution of the equation
(divpgrad+q)u=0 (1) the corresponding differential operator can be factorized
into a product of two first order operators. The factorization allows us to
reduce the equation (1) to a first order equation which in a two-dimensional
case is the Vekua equation of a special form. Under quite general conditions on
the coefficients p and q we obtain an algorithm which allows us to construct in
explicit form the positive formal powers (solutions of the Vekua equation
generalizing the usual powers of the variable z). This result means that under
quite general conditions one can construct an infinite system of exact
solutions of (1) explicitly, and moreover, at least when p and q are real
valued this system will be complete in ker(divpgrad+q) in the sense that any
solution of (1) in a simply connected domain can be represented as an infinite
series of obtained exact solutions which converges uniformly on any compact
subset of . Finally we give a similar factorization of the operator
(divpgrad+q) in a multidimensional case and obtain a natural generalization of
the Vekua equation which is related to second order operators in a similar way
as its two-dimensional prototype does
On a complex differential Riccati equation
We consider a nonlinear partial differential equation for complex-valued
functions which is related to the two-dimensional stationary Schrodinger
equation and enjoys many properties similar to those of the ordinary
differential Riccati equation as, e.g., the famous Euler theorems, the Picard
theorem and others. Besides these generalizations of the classical
"one-dimensional" results we discuss new features of the considered equation
like, e.g., an analogue of the Cauchy integral theorem
Multifractal detrended cross-correlation analysis for two nonstationary signals
It is ubiquitous in natural and social sciences that two variables, recorded
temporally or spatially in a complex system, are cross-correlated and possess
multifractal features. We propose a new method called multifractal detrended
cross-correlation analysis (MF-DXA) to investigate the multifractal behaviors
in the power-law cross-correlations between two records in one or higher
dimensions. The method is validated with cross-correlated 1D and 2D binomial
measures and multifractal random walks. Application to two financial time
series is also illustrated.Comment: 4 RevTex pages including 6 eps figure
On the Klein-Gordon equation and hyperbolic pseudoanalytic function theory
Elliptic pseudoanalytic function theory was considered independently by Bers
and Vekua decades ago. In this paper we develop a hyperbolic analogue of
pseudoanalytic function theory using the algebra of hyperbolic numbers. We
consider the Klein-Gordon equation with a potential. With the aid of one
particular solution we factorize the Klein-Gordon operator in terms of two
Vekua-type operators. We show that real parts of the solutions of one of these
Vekua-type operators are solutions of the considered Klein-Gordon equation.
Using hyperbolic pseudoanalytic function theory, we then obtain explicit
construction of infinite systems of solutions of the Klein-Gordon equation with
potential. Finally, we give some examples of application of the proposed
procedure
Accounting and Analytical Procurement of Predictive Appraisal of Synergistic Effect in Small Business Construction Companies
This study is aimed at the formation of accounting and analytical systems of predictive consolidated balance sheets, in accordance with certain trends of the synergistic effect. Based on this, the cluster analysis combined with the analysis of the portfolio of works performed by the development and construction companies was carried out, the business strategies and their relationship with the accounting processes were defined, the main trends of preparation and evaluation of the synergistic effect were formed, the value chains were analyze
Finite Element Model of Trenchless Pipe Laying
The paper focuses on the stress and strain state of the underground main pipeline section using Autodesk Inventor software
Synthesis and study of the antimicrobial activity of nifuroxazide derivatives
The number of infections caused by microorganisms that are resistant to antibiotics and synthetic antibacterial drugs is growing fast worldwide. This is one of the most important and urgent problems in health care. The main efforts of researchers around the world are focused on solving this issue. Nitrofurans represent one of the most effective classes of antibacterial drugs. We have synthesized 4 analogues of nifuroxazide β a well known nitrofuran antibiotic β and confirmed their structures by NMR, IR spectroscopy, and mass-spectrometry. All of the obtained compounds were studied for antimicrobial and antifungal activity. Activity against Escherichia coli, Staphylococcus aureus, Staphylococcus haemolyticus, and Pseudomonas aeruginosa was evaluated by the agar diffusion method. The synthesized compounds suppressed the growth of all the studied bacterial strains except Escherichia coli; the diameter of the inhibition zones ranged from 13.5 to 28 mm depending on the concentration of the tested compound and bacterial strain. One of the compounds studied in this project β the pyridine analogue of nifuroxazide β exceeded the activity of the standard (nifuroxazide) against the Staphylococcus aureus. The inhibitory activity of the synthesized compounds against the Candida albicans and Cryptococcus neoformans yeasts was determined using the microdilution method. The results were assessed according to the indicator color change. None of the studied compounds showed activity against these cultures. The obtained results confirm that substituted nifuroxazides have significant antimicrobial activity and, therefore, can be considered as promising candidates for developing new antibacterial drugs.The number of infections caused by microorganisms that are resistant to antibiotics and synthetic antibacterial drugs is growing fast worldwide. This is one of the most important and urgent problems in health care. The main efforts of researchers around the world are focused on solving this issue. Nitrofurans represent one of the most effective classes of antibacterial drugs. We have synthesized 4 analogues of nifuroxazide β a well known nitrofuran antibiotic β and confirmed their structures by NMR, IR spectroscopy, and mass-spectrometry. All of the obtained compounds were studied for antimicrobial and antifungal activity. Activity against Escherichia coli, Staphylococcus aureus, Staphylococcus haemolyticus, and Pseudomonas aeruginosa was evaluated by the agar diffusion method. The synthesized compounds suppressed the growth of all the studied bacterial strains except Escherichia coli; the diameter of the inhibition zones ranged from 13.5 to 28 mm depending on the concentration of the tested compound and bacterial strain. One of the compounds studied in this project β the pyridine analogue of nifuroxazide β exceeded the activity of the standard (nifuroxazide) against the Staphylococcus aureus. The inhibitory activity of the synthesized compounds against the Candida albicans and Cryptococcus neoformans yeasts was determined using the microdilution method. The results were assessed according to the indicator color change. None of the studied compounds showed activity against these cultures. The obtained results confirm that substituted nifuroxazides have significant antimicrobial activity and, therefore, can be considered as promising candidates for developing new antibacterial drugs
DIAGNOSTICS AND PREVENTION OF ZINC AND COBALT DEFICIENCY IN CATTLE IN MODERN CONDITIONS OF MILK PRODUCTION IN THE KHARKIV REGION
ΠΡΠ²Π½ΡΡΠ½Ρ ΡΠ°ΠΉΠΎΠ½ΠΈ Π₯Π°ΡΠΊΡΠ²ΡΡΠΊΠΎΡ ΠΎΠ±Π»Π°ΡΡΡ, Π΄ΠΎ ΡΠΊΠΈΡ
Ρ Π½Π°Π»Π΅ΠΆΠΈΡΡ Ρ ΠΠ΅ΡΠ³Π°ΡΡΠ²ΡΡΠΊΠΈΠΉ ΡΠ°ΠΉΠΎΠ½, Π½Π°Π»Π΅ΠΆΠΈΡΡ Π΄ΠΎ ΡΠ΅Π½ΡΡΠ°Π»ΡΠ½ΠΎΡ Π±ΡΠΎΠ³Π΅ΠΎΡ
ΡΠΌΡΡΠ½ΠΎΡ Π·ΠΎΠ½ΠΈ, Ρ Π³ΡΡΠ½ΡΠ°Ρ
ΡΠΊΠΎΡ Π±ΡΠ°ΠΊΡΡ Π·Π°ΡΠ²ΠΎΡΠ²Π°Π½ΠΈΡ
ΡΠΎΡΠΌ Π¦ΠΈΠ½ΠΊΡ Ρ ΠΠΎΠ±Π°Π»ΡΡΡ.Β Π’ΠΎΠΌΡ ΠΌΠ΅ΡΠΎΡ ΡΠΎΠ±ΠΎΡΠΈ ΡΡΠ°Π»ΠΎ Π²ΡΡΠ°Π½ΠΎΠ²Π»Π΅Π½Π½Ρ Π΄ΡΠ°Π³Π½ΠΎΡΡΠΈΡΠ½ΠΈΡ
ΠΊΡΠΈΡΠ΅ΡΡΡΠ² Π½Π΅ΡΡΠ°ΡΡ ΠΠΎΠ±Π°Π»ΡΡΡ Ρ Π¦ΠΈΠ½ΠΊΡ Ρ Π²Π΅Π»ΠΈΠΊΠΎΡ ΡΠΎΠ³Π°ΡΠΎΡ Ρ
ΡΠ΄ΠΎΠ±ΠΈ Π·Π° ΡΡΡΠ°ΡΠ½ΠΈΡ
ΡΠΌΠΎΠ² Π²ΠΈΡΠΎΠ±Π½ΠΈΡΡΠ²Π° ΠΌΠΎΠ»ΠΎΠΊΠ° Π² Π₯Π°ΡΠΊΡΠ²ΡΡΠΊΡΠΉ ΠΎΠ±Π»Π°ΡΡΡ.ΠΠ°ΡΠ΅ΡΡΠ°Π»ΠΎΠΌ Π΄Π»Ρ Π΄ΠΎΡΠ»ΡΠ΄ΠΆΠ΅Π½Π½Ρ Π±ΡΠ»ΠΈ ΠΏΡΠΎΠ±ΠΈ ΠΊΠΎΡΠΌΡΠ² ΡΠ° ΠΊΡΠΎΠ²Ρ Π· 5-ΡΠΈ ΡΠ΅ΡΠΌ ΠΎΠ΄Π½ΠΎΠ³ΠΎ Π³ΠΎΡΠΏΠΎΠ΄Π°ΡΡΡΠ²Π° ΠΠ΅ΡΠ³Π°ΡΡΠ²ΡΡΠΊΠΎΠ³ΠΎ ΡΠ°ΠΉΠΎΠ½Ρ, Π₯Π°ΡΠΊΡΠ²ΡΡΠΊΠΎΡ ΠΎΠ±Π»Π°ΡΡΡ (Π»Π°ΠΊΡΡΡΡΡ ΠΊΠΎΡΠΎΠ²ΠΈΒ ΡΠ΅ΡΠ²ΠΎΠ½ΠΎΡ ΡΡΠ΅ΠΏΠΎΠ²ΠΎΡ ΠΏΠΎΡΠΎΠ΄ΠΈ, Π²ΡΠΊΠΎΠΌ 3-6 ΡΠΎΠΊΡΠ²). Π£ΡΡΠΎΠ³ΠΎ Π΄ΠΎΡΠ»ΡΠ΄ΠΆΠ΅Π½ΠΎ 59Β ΠΏΡΠΎΠ± ΠΊΠΎΡΠΌΡΠ² ΡΠ° 100 ΠΏΡΠΎΠ± ΠΊΡΠΎΠ²Ρ Π²ΡΠ΄ ΠΊΠΎΡΡΠ².ΠΡΡΠ°Π½ΠΎΠ²Π»Π΅Π½ΠΎ ΠΎΡΠ½ΠΎΠ²Π½Ρ Π΄ΡΠ°Π³Π½ΠΎΡΡΠΈΡΠ½Ρ ΠΊΡΠΈΡΠ΅ΡΡΡ Π½Π΅ΡΡΠ°ΡΡ Π¦ΠΈΠ½ΠΊΡ Ρ ΠΠΎΠ±Π°Π»ΡΡΡ Π² ΠΎΡΠ³Π°Π½ΡΠ·ΠΌΡ ΠΊΠΎΡΡΠ², Π° ΡΠ°ΠΌΠ΅: ΡΠΈΠΌΠΏΡΠΎΠΌΠΎΠΊΠΎΠΌΠΏΠ»Π΅ΠΊΡ, ΡΠΎ Π²ΠΊΠ»ΡΡΠ°Ρ Π·Π½ΠΈΠΆΠ΅Π½Π½Ρ ΠΏΡΠΎΠ΄ΡΠΊΡΠΈΠ²Π½ΠΎΡΡΡ, Π²ΠΈΠ½ΠΈΠΊΠ½Π΅Π½Π½Ρ Π·Π°Ρ
Π²ΠΎΡΡΠ²Π°Π½Ρ ΡΠ΅ΠΏΡΠΎΠ΄ΡΠΊΡΠΈΠ²Π½ΠΎΡ ΡΠΈΡΡΠ΅ΠΌΠΈ, ΡΠΏΠΎΡΠ²ΠΎΡΠ΅Π½Π½Ρ ΡΠΌΠ°ΠΊΡ, ΡΡΠ°ΠΆΠ΅Π½Π½Ρ ΡΠΊΡΡΠΈ, Π²ΠΈΠΏΠ°Π΄ΡΠ½Π½Ρ ΡΠ΅ΡΡΡΡ, Π±Π»ΡΠ΄ΡΡΡΡ Π²ΠΈΠ΄ΠΈΠΌΠΈΡ
ΡΠ»ΠΈΠ·ΠΎΠ²ΠΈΡ
ΠΎΠ±ΠΎΠ»ΠΎΠ½ΠΎΠΊ; Π½ΠΈΠ·ΡΠΊΠΈΠΉ Π²ΠΌΡΡΡ ΠΌΡΠΊΡΠΎΠ΅Π»Π΅ΠΌΠ΅Π½ΡΡΠ² Ρ ΡΠ°ΡΡΠΎΠ½Ρ ΠΠ Π₯; Π·Π½ΠΈΠΆΠ΅Π½Π½Ρ ΡΡΠ²Π½Ρ ΠΌΡΠΊΡΠΎΠ΅Π»Π΅ΠΌΠ΅Π½ΡΡΠ² Ρ ΡΠΈΡΠΎΠ²Π°ΡΡΡ ΠΊΡΠΎΠ²Ρ ΠΊΠΎΡΡΠ² Π²ΡΠ΄Π½ΠΎΡΠ½ΠΎ ΡΡΠ·ΡΠΎΠ»ΠΎΠ³ΡΡΠ½ΠΎΡ Π½ΠΎΡΠΌΠΈ.ΠΠ»Ρ ΠΏΡΠΎΡΡΠ»Π°ΠΊΡΠΈΠΊΠΈ Π½Π΅ΡΡΠ°ΡΡ Π²ΠΈΡΠ΅Π²ΠΊΠ°Π·Π°Π½ΠΈΡ
ΠΌΡΠΊΡΠΎΠ΅Π»Π΅ΠΌΠ΅Π½ΡΡΠ² Π² ΠΎΡΠ³Π°Π½ΡΠ·ΠΌΡ ΠΠ Π₯ Π²ΠΈΡΠΎΠ±Π½ΠΈΠΊΠ°ΠΌ ΠΊΠΎΠΌΠ±ΡΠΊΠΎΡΠΌΡΠ² Π½Π΅ΠΎΠ±Ρ
ΡΠ΄Π½ΠΎ ΡΡΠ²ΠΎΡΠΎ Π΄ΠΎΡΡΠΈΠΌΡΠ²Π°ΡΠΈΡΡ ΡΠ΅ΡΠ΅ΠΏΡΡΡΠΈ Π²ΠΈΠ³ΠΎΡΠΎΠ²Π»Π΅Π½Π½Ρ, Π²ΡΠ°Ρ
ΠΎΠ²ΡΠ²Π°ΡΠΈ Π²ΠΌΡΡΡ Π¦ΠΈΠ½ΠΊΡ Ρ ΠΠΎΠ±Π°Π»ΡΡΡ Ρ ΡΠΈΡΠΎΠ²ΠΈΠ½Ρ Π΄Π»Ρ ΠΊΠΎΠΌΠ±ΡΠΊΠΎΡΠΌΡΠ², Π° ΠΎΡΠΎΠ±Π»ΠΈΠ²ΠΎ Ρ ΠΊΠΎΡΠΌΠΎΠ²ΠΈΡ
Π΄ΠΎΠ±Π°Π²ΠΊΠ°Ρ
(ΠΏΡΠ΅ΠΌΡΠΊΡΠ°Ρ
, ΠΠΠΠ). Π‘ΠΏΠ΅ΡΡΠ°Π»ΡΡΡΠ°ΠΌ Π³ΠΎΡΠΏΠΎΠ΄Π°ΡΡΡΠ² Π±Π°ΠΆΠ°Π½ΠΎ Π΄Π²Π° ΡΠ°Π·ΠΈ Π½Π° ΡΡΠΊ ΠΏΡΠΎΠ²ΠΎΠ΄ΠΈΡΠΈ Π΄ΡΠ°Π³Π½ΠΎΡΡΠΈΡΠ½Ρ Π΄ΠΎΡΠ»ΡΠ΄ΠΆΠ΅Π½Π½Ρ ΠΊΡΠΎΠ²Ρ Π½Π° Π²ΠΌΡΡΡ Π²ΠΈΡΠ΅Π²ΠΊΠ°Π·Π°Π½ΠΈΡ
ΠΌΡΠΊΡΠΎΠ΅Π»Π΅ΠΌΠ΅Π½ΡΡΠ², Π° ΡΠ°ΠΊΠΎΠΆ ΠΊΠΎΠ½ΡΡΠΎΠ»ΡΠ²Π°ΡΠΈ ΡΡ
Π²ΠΌΡΡΡ Ρ ΡΠ°ΡΡΠΎΠ½Ρ ΠΠ Π₯.Π‘Π΅Π²Π΅ΡΠ½ΡΠ΅ ΡΠ°ΠΉΠΎΠ½Ρ Π₯Π°ΡΡΠΊΠΎΠ²ΡΠΊΠΎΠΉ ΠΎΠ±Π»Π°ΡΡΠΈ, ΠΊ ΠΊΠΎΡΠΎΡΡΠΌ ΠΏΡΠ΅Π½Π°Π΄Π»Π΅ΠΆΠΈΡ ΠΈ ΠΠ΅ΡΠ³Π°ΡΠ΅Π²ΡΠΊΠΈΠΉ ΡΠ°ΠΉΠΎΠ½, ΠΎΡΠ½ΠΎΡΠΈΡΡΡ ΠΊ ΡΠ΅Π½ΡΡΠ°Π»ΡΠ½ΠΎΠΉ Π±ΠΈΠΎΠ³Π΅ΠΎΡ
ΠΈΠΌΠΈΡΠ΅ΡΠΊΠΎΠΉ Π·ΠΎΠ½Ρ, Π² ΠΏΠΎΡΠ²Π°Ρ
ΠΊΠΎΡΠΎΡΠΎΠΉ Π½Π΅ Ρ
Π²Π°ΡΠ°Π΅Ρ ΡΡΠ²Π°ΠΈΠ²Π°Π΅ΠΌΡΡ
ΡΠΎΡΠΌ ΡΠΈΠ½ΠΊΠ° ΠΈ ΠΊΠΎΠ±Π°Π»ΡΡΠ°. ΠΠΎΡΡΠΎΠΌΡ ΡΠ΅Π»ΡΡ ΡΠ°Π±ΠΎΡΡ ΡΡΠ°Π»ΠΎ ΡΡΡΠ°Π½ΠΎΠ²Π»Π΅Π½ΠΈΠ΅ Π΄ΠΈΠ°Π³Π½ΠΎΡΡΠΈΡΠ΅ΡΠΊΠΈΡ
ΠΊΡΠΈΡΠ΅ΡΠΈΠ΅Π² Π½Π΅Π΄ΠΎΡΡΠ°ΡΠΊΠ° ΠΊΠΎΠ±Π°Π»ΡΡΠ° ΠΈ ΡΠΈΠ½ΠΊΠ° Ρ ΠΊΡΡΠΏΠ½ΠΎΠ³ΠΎ ΡΠΎΠ³Π°ΡΠΎΠ³ΠΎ ΡΠΊΠΎΡΠ° Π² ΡΠΎΠ²ΡΠ΅ΠΌΠ΅Π½Π½ΡΡ
ΡΡΠ»ΠΎΠ²ΠΈΡΡ
ΠΏΡΠΎΠΈΠ·Π²ΠΎΠ΄ΡΡΠ²Π° ΠΌΠΎΠ»ΠΎΠΊΠ° Π² Π₯Π°ΡΡΠΊΠΎΠ²ΡΠΊΠΎΠΉ ΠΎΠ±Π»Π°ΡΡΠΈ.ΠΠ°ΡΠ΅ΡΠΈΠ°Π»ΠΎΠΌ Π΄Π»Ρ ΠΈΡΡΠ»Π΅Π΄ΠΎΠ²Π°Π½ΠΈΡ ΠΏΠΎΡΠ»ΡΠΆΠΈΠ»ΠΈ ΠΏΡΠΎΠ±Ρ ΠΊΠΎΡΠΌΠΎΠ² ΠΈ ΠΊΡΠΎΠ²ΠΈ Ρ 5-ΡΠΈ ΡΠ΅ΡΠΌ ΠΎΠ΄Π½ΠΎΠ³ΠΎ Ρ
ΠΎΠ·ΡΠΉΡΡΠ²Π° ΠΠ΅ΡΠ³Π°ΡΠ΅Π²ΡΠΊΠΎΠ³ΠΎ ΡΠ°ΠΉΠΎΠ½Π°, Π₯Π°ΡΡΠΊΠΎΠ²ΡΠΊΠΎΠΉ ΠΎΠ±Π»Π°ΡΡΠΈ (ΠΆΠΈΠ²ΠΎΡΠ½ΡΠ΅ ΠΊΡΠ°ΡΠ½ΠΎΠΉ ΡΡΠ΅ΠΏΠ½ΠΎΠΉ ΠΏΠΎΡΠΎΠ΄Ρ Π² Π²ΠΎΠ·ΡΠ°ΡΡΠ΅ 3-6 Π»Π΅Ρ, Π»Π°ΠΊΡΠΈΡΡΡΡΠΈΠ΅). ΠΡΠ΅Π³ΠΎ ΠΏΡΠΎΠΈΡΡΠ»Π΅Π΄ΠΎΠ²Π°Π½ΠΎ 59 ΠΏΡΠΎΠ± ΠΊΠΎΡΠΌΠΎΠ² ΠΈ 100 ΠΏΡΠΎΠ± ΠΊΡΠΎΠ²ΠΈ ΠΎΡ ΠΊΠΎΡΠΎΠ².Π£ΡΡΠ°Π½ΠΎΠ²Π»Π΅Π½Ρ ΠΎΡΠ½ΠΎΠ²Π½ΡΠ΅ Π΄ΠΈΠ°Π³Π½ΠΎΡΡΠΈΡΠ΅ΡΠΊΠΈΠ΅ ΠΊΡΠΈΡΠ΅ΡΠΈΠΈ Π½Π΅Π΄ΠΎΡΡΠ°ΡΠΊΠ° ΡΠΈΠ½ΠΊΠ° ΠΈ ΠΊΠΎΠ±Π°Π»ΡΡΠ° Π² ΠΎΡΠ³Π°Π½ΠΈΠ·ΠΌΠ΅ ΠΊΠΎΡΠΎΠ², Π° ΠΈΠΌΠ΅Π½Π½ΠΎ: ΡΠΈΠΌΠΏΡΠΎΠΌΠΎΠΊΠΎΠΌΠΏΠ»Π΅ΠΊΡ, Π²ΠΊΠ»ΡΡΠ°ΡΡΠΈΠΉ ΡΠ½ΠΈΠΆΠ΅Π½ΠΈΠ΅ ΠΏΡΠΎΠ΄ΡΠΊΡΠΈΠ²Π½ΠΎΡΡΠΈ, Π²ΠΎΠ·Π½ΠΈΠΊΠ½ΠΎΠ²Π΅Π½ΠΈΠ΅ Π·Π°Π±ΠΎΠ»Π΅Π²Π°Π½ΠΈΠΉ ΡΠ΅ΠΏΡΠΎΠ΄ΡΠΊΡΠΈΠ²Π½ΠΎΠΉ ΡΠΈΡΡΠ΅ΠΌΡ, ΠΈΠ·Π²ΡΠ°ΡΠ΅Π½ΠΈΠ΅ Π²ΠΊΡΡΠ°, ΠΏΠΎΡΠ°ΠΆΠ΅Π½ΠΈΡ ΠΊΠΎΠΆΠΈ, Π²ΡΠΏΠ°Π΄Π΅Π½ΠΈΠ΅ ΡΠ΅ΡΡΡΠΈ, Π±Π»Π΅Π΄Π½ΠΎΡΡΡ Π²ΠΈΠ΄ΠΈΠΌΡΡ
ΡΠ»ΠΈΠ·ΠΈΡΡΡΡ
ΠΎΠ±ΠΎΠ»ΠΎΡΠ΅ΠΊ; Π½ΠΈΠ·ΠΊΠΎΠ΅ ΡΠΎΠ΄Π΅ΡΠΆΠ°Π½ΠΈΠ΅ ΠΌΠΈΠΊΡΠΎΡΠ»Π΅ΠΌΠ΅Π½ΡΠΎΠ² Π² ΡΠ°ΡΠΈΠΎΠ½Π΅ ΠΠ Π‘; ΡΠ½ΠΈΠΆΠ΅Π½ΠΈΠ΅ ΡΡΠΎΠ²Π½Ρ ΠΌΠ΅ΡΠ°Π»Π»ΠΎΠ² Π² ΡΡΠ²ΠΎΡΠΎΡΠΊΠ΅ ΠΊΡΠΎΠ²ΠΈ ΠΊΠΎΡΠΎΠ² ΠΎΡΠ½ΠΎΡΠΈΡΠ΅Π»ΡΠ½ΠΎ ΡΠΈΠ·ΠΈΠΎΠ»ΠΎΠ³ΠΈΡΠ΅ΡΠΊΠΎΠΉ Π½ΠΎΡΠΌΡ.ΠΠ»Ρ ΠΏΡΠΎΡΠΈΠ»Π°ΠΊΡΠΈΠΊΠΈ Π½Π΅Π΄ΠΎΡΡΠ°ΡΠΊΠ° Π²ΡΡΠ΅ΡΠΊΠ°Π·Π°Π½Π½ΡΡ
ΠΌΠΈΠΊΡΠΎΡΠ»Π΅ΠΌΠ΅Π½ΡΠΎΠ² Π² ΠΎΡΠ³Π°Π½ΠΈΠ·ΠΌΠ΅ ΠΠ Π‘ ΠΏΡΠΎΠΈΠ·Π²ΠΎΠ΄ΠΈΡΠ΅Π»ΡΠΌ ΠΊΠΎΠΌΠ±ΠΈΠΊΠΎΡΠΌΠΎΠ² Π½Π΅ΠΎΠ±Ρ
ΠΎΠ΄ΠΈΠΌΠΎ ΡΡΡΠΎΠ³ΠΎ ΡΠΎΠ±Π»ΡΠ΄Π°ΡΡ ΡΠ΅ΡΠ΅ΠΏΡΡΡΡ ΠΈΠ·Π³ΠΎΡΠΎΠ²Π»Π΅Π½ΠΈΡ, ΡΡΠΈΡΡΠ²Π°ΡΡ ΡΠΎΠ΄Π΅ΡΠΆΠ°Π½ΠΈΠ΅ ΡΠΈΠ½ΠΊΠ° ΠΈ ΠΊΠΎΠ±Π°Π»ΡΡΠ° Π² ΡΡΡΡΠ΅ Π΄Π»Ρ ΠΊΠΎΠΌΠ±ΠΈΠΊΠΎΡΠΌΠΎΠ², Π° ΠΎΡΠΎΠ±Π΅Π½Π½ΠΎ Π² ΠΊΠΎΡΠΌΠΎΠ²ΡΡ
Π΄ΠΎΠ±Π°Π²ΠΊΠ°Ρ
(ΠΏΡΠ΅ΠΌΠΈΠΊΡΡ, ΠΠΠΠ). Π‘ΠΏΠ΅ΡΠΈΠ°Π»ΠΈΡΡΠ°ΠΌ Ρ
ΠΎΠ·ΡΠΉΡΡΠ² ΠΆΠ΅Π»Π°ΡΠ΅Π»ΡΠ½ΠΎ 2 ΡΠ°Π·Π° Π² Π³ΠΎΠ΄ ΠΏΡΠΎΠ²ΠΎΠ΄ΠΈΡΡ Π΄ΠΈΠ°Π³Π½ΠΎΡΡΠΈΡΠ΅ΡΠΊΠΈΠ΅ ΠΈΡΡΠ»Π΅Π΄ΠΎΠ²Π°Π½ΠΈΡ ΠΊΡΠΎΠ²ΠΈ Π½Π° ΡΠΎΠ΄Π΅ΡΠΆΠ°Π½ΠΈΠ΅ Π²ΡΡΠ΅ΡΠΊΠ°Π·Π°Π½Π½ΡΡ
ΠΌΠ΅ΡΠ°Π»Π»ΠΎΠ², Π° ΡΠ°ΠΊΠΆΠ΅ ΠΊΠΎΠ½ΡΡΠΎΠ»ΠΈΡΠΎΠ²Π°ΡΡ ΠΈΡ
ΡΠΎΠ΄Π΅ΡΠΆΠ°Π½ΠΈΠ΅ Π² ΡΠ°ΡΠΈΠΎΠ½Π΅ ΠΠ Π‘.Northern areas of Kharkiv region, which belongs to Dergachevsky region, which refers to the central biogeochemical zone, in the soil which lacks digestible forms of zinc and cobalt. Therefore, the aim of the work was to establish diagnostic criteria of cobalt and zinc deficiency in cattle in modern conditions of production of milk in the Kharkiv region.Material for the study is based on a sample of blood and fodder from 5 farms of the one householdfrom of the feed and 5 trusses of Dergachevsky area, Kharkiv region (red steppe breed lactating animals aged 3-6 years). It have been studied 59 samples of feed and 100 blood samples from cows.It was estublished the basic diagnostic criteria of zinc and cobalt deficiency in the body of cows, namely: syndrome that including loss of productivity, the emergence of diseases of the reproductive system, taste perversion, skin lesions, wool loss, paleness visible mucous membranes; low content of microelements in the diet of cattle; reducing metal cows serum in compared whith the physiological norm.For the prevention of a lack of microelements in the cattle producers of feed must be strictly observed formulation manufacturing, to consider the content of zinc and cobalt in raw materials for animal feed, especially in feed additives (premixes). Experts of farms desirable 2 times a year to carry out diagnostic blood tests for the maintenance of the aforementioned metals, as well as to monitor their content in the diet of cattle
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