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 Agilent 4145 Analytical S/W


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Agilent 4145 Analytical S/W

 

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Agilent 4145 Analytical S/W
Upgrade and refine your Agilent 4145  Part No
Part No:MPEM-Semi-Analysis-Agilent
 
Agilent 4145 Function Improvement

Agilent 4145 Function Improvement

Agilent 4145 Processor is the Software designed to focus on HP 4145 semiconductor parameter testing equipment running under PC the environment of Windows XP. Its main task is to convert the screen of the original 4145 semiconductor parameter testing equipment to Microsoft’s Windows system with direct inputs of measurement condition under such a platform. It controls 4145 semiconductor parameter testing equipment and transfers the post-measurement data back to 4145 Processer for further management.

4145 Processor also provides more user-defined variables and mathematical functions to effectively enhance and integrate its functions. The platform of 4145 Processor was designed for the existing HP 4145 users to operate without any prerequisite trainings.

Suitable for: The existing users of HP 4145 Semiconductor Parameter Testing equipment from widely Industrial and academic organizations.

Operating System: Windows XP

User Functions of the 4145 Processor: Mathematical Functions

 

Symbol

Mathematical Definition

1

+

Addition, e.g. 4+2=6

2

-

Subtraction, e.g. 4-2=2

3

*

Multiplication, e.g. 4*2=8

4

/

Division, e.g. 4/2=2

5

^

Exponent, e.g. 5^3=125

6

(

Left bracket, during calculation, obey multiplication and division prior to addition and subtraction with brackets being the top priority

7

)

Right bracket

8

ABS

Absolute value, e.g. ABS(-3)=3ABS(V1)

9

AVG

Average value, e.g. The measured parameter V1 has n series of numbers, so AVG(V1)=

10

DELTA

e.g. The measured parameter V1 has n series of numbers, so DELTA(V1) =V1(J+1)-V1(J)

11

DIFF

Differentiation, e.g. The measured parameters of independent variable V1 and dependent variable parameter I1 each has n series of number: so

DIFF (I1,V1) =

 

12

INTEG

Integration, e.g. The measured parameters of independent variable V1 and dependent variable parameter I1 each has n series of number: so
INTEG
(I1,V1) =

13

EXP

Natural exponential, e.g. EXP(I1)=en

14

LGT

Log with base on 10, e.g. LGT(I1)

15

LOG

Natural Log, e.g. LOG(I1)

16

MAX

Maximum number in a sequence. e.g. MAX(I1)

17

MIN

Minimum number in a sequence. e.g. MIN (I1)

18

SQRT

Square roots, e.g. SQRT(9), SQRT(I1)

19

COND

When the result of first mathematical function < second mathematical function equals to the third mathematical function

When the result of the first mathematical function second mathematical function equals to the forth mathematical function

e.g. COND(I1-V1,SQRT(I1)-V1,V1,V2-V3)

20

AT

To calculate the value of the second mathematical item of the first mathematical sequence. If the value of the second mathematical item is not an integer, then the output is the value of the second mathematical item of the first mathematical sequence.

e.g. AT(V1,5) means the 5th value of the V1’s matrix parameter, it’s the same as V1(5)

 

 

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